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anell basistoalg bestappr0 bilhell bin_copy binaire binomial bnfisintnorm bnfisnorm bnfissunit bnfsunit bnrL1 bnrclass0 bnrclassno bnrclassnolist bnrconductor bnrconductorofchar bnrdisc0 bnrdisclist0 bnrinit0 bnrisconductor bnrisprincipal bnrrootnumber bnrstark break0 buchnarrow centerlift0 certifybuchall cgetalloc changevar charpoly0 chinese compatible compo compraw concat conjvec contfrac0 convol coordch copy_bin copy_bin_canon core0 coredisc0 current_logfile current_psfile cyclo debug_stack decodemodule default0 default_exception_handler default_gp_data delete_dirs delete_var denom deriv det0 detint diagonal dilog dirdiv direuler0 dirmul dirzetak disable_color disable_dbg divisors divrem divsum eigen element_div element_divmodpr element_mul element_mulmodpr element_pow element_powmodpr element_reduce element_val ellap0 ellconvertname elleisnum elleta ellgenerators ellglobalred ellheight0 ellidentify ellinit0 ellisoncurve elllocalred elllseries ellminimalmodel ellrootno ellsearch 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divis_rem exp famat_mul famat_to_arch floor gen_sort get_arch get_arch_real get_nfindex get_nfpol get_roots gprecision grndtoi hnfadd_i hnfall_i hnflll_i hnfspec_i ideal_two_elt idealhermite idealhermite_aux ideallllred_elt idealmul idealmulh idealmulred idealpow idealpowred idealred_elt idealtyp initalg int_elt_val isnfscalar lll lllint_ip lllintern matid_Flm maxprime_check minim_alloc nf_get_r1 nf_get_sign nfbasic_to_nf nfgetprec nfnewprec_i norm_by_embed outerr perm_identity pow powgi pr_norm prime_to_ideal reducemodHNF row row_i sindexrank sindexsort sqred1_from_QR subresall sum tablesearch to_famat_all truedvmdii vecmul vecpermute vecslice vecsmall_sort vecsmall_to_col wr_rel Fl_pow FpV_roots_to_pol FpX_center abelian_group bitvec_alloc bitvec_set bitvec_test ceil_safe cgiv checkbnrgen deg1pol equalsi exp_Ir factoru gener gener_Fp group_elts group_order isprime logint mkpoln phi powuu roots_to_pol subgrouplist supnorm vandermondeinversemod vecsmall_append algdep algdep2 apell 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lllkerim lllkerimgen matextract matrixqz matrixqz2 matrixqz3 minim minim2 nextprime numbdiv oncurve order polred polred2 polredabs polredabs2 polredabsall polylogd polylogdold polylogp powrealraw qfi qfr quadpoly redimag redreal redrealnod regula resultant2 rhoreal rhorealnod rnfequation rnfequation2 roots smallbase smalldiscf smallfact smallinitell smallpolred smallpolred2 smith smith2 smithclean srgcd sumdiv torsell truecoeff vecsort weberf weberf2 weipell zidealstar zidealstarinit zidealstarinitgen F2V_red_ip FpC_red FpM_FpC_mul FpM_red Q_remove_denom T2_from_embed_norm algtobasis_i centermod coltoalg conductor element_inv factorbackelt famat_inv famat_pow famat_reduce gener_Fl idealmulpowprime modreverse_i mul_content polcoeff_i primitive_part prodid quick_isprincipalgen shallowtrans uisprime vconcat vecinv zsigns atoi decode_color expand_prompt expand_tilde factor_add_primes fclose filtre fopen fprintf get_int get_sep get_uint getrealprecision gp_default gp_default_list 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Q_divmuli_to_int RgX_extgcd RgX_extgcd_simple RgX_gcd_simple approx_0 bezout_lift_fact cauchy_bound centermod_i centermodii checkdeflate checknf_i chk_factors_get cleanroots cmbf_precs combine_factors concat_factor cornacchia deg1_from_roots divide_conquer_prod diviiround factor_quad factorback_aux factorback_i gassoc_proto gbezout gdeflate gen_sort_aux gscalmat gscalsmat isinexact lcmii leftright_pow_fold leftright_pow_u_fold lllint_i matratlift nfrootsQ poldeflate polinflate polratlift polsym_gen poltoser powrshalf pseudodiv pseudorem qf_disc ratlift resultantducos s_centermod ser2pol_i sort_factor_gen_aux sort_vecpol sort_vecpol_gen special_pivot sqrtremi subresext sylvestermatrix_i vecbinome gp_eval intcirc gprec_wtrunc intfouriercos intfouriersin intfuncinit intlaplaceinv intmellininv intnum intnuminit0 intnuminitgen intnumromb mpsincos polint_i readexpr_nobreak sumnum sumnumalt sumnuminit0 Flm_Fl_mul_inplace Flm_deplin Flm_gauss FlxM_to_ZXM FlxqM_ker Flxq_inv FpC_FpV_mul FpC_Fp_mul FpM_deplin FpM_gauss FpM_intersect FpM_rank FpM_suppl FpV_FpC_mul FqM_gauss FqM_suppl GENtostr ZM_inv concatsp3 gaddmat_i gauss_get_col gauss_intern gauss_triangle_i gscalcol gscalcol_i hnf_invimage hnfdivide imagecomplspec isscalarmat lllreducemodmatrix matid_intern mattodiagonal rowcopy rowselect_p rowslicepermute vecselect_p vecslicepermute vecsmall_indexsort addumului changevalue_p delete_named_var did_break do_alias fetch_user_var free_ep_args gp_history gp_read_str gpreadseq is_entry is_identifier is_keyword_char loop_break member_a1 member_a2 member_a3 member_a4 member_a6 member_area member_b2 member_b4 member_b6 member_b8 member_bid member_bnf member_c4 member_c6 member_clgp member_codiff member_cyc member_diff member_disc member_e member_err member_eta member_f member_fu member_futu member_gen member_group member_index member_j member_mod member_nf member_no member_omega member_orders member_p member_pol member_r1 member_r2 member_reg member_roots member_sign 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* * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * * M ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ȩ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ ̧ 9 . V . 0 z P P R R R R R R R R < < < < / ( < < < < < < < < < < < < < < < < < < < < < < < < < < < < < < < < < < < < K K K K K K K K K xD0,G,D0,G,D0,G,D0,G,D0,G,D0,G, Math::Pari:: Not a matrix where matrix expected Math::Pari::PARIcol Math::Pari::interface5 Math::Pari::interface25 Math::Pari::interface45 Math::Pari::have_highlevel in, ... gne _gne _exp too many iterations in roots2() ( laguer() ):
Pol GGDG bnrisconductor(a1,{a2},{a3}): returns 1 if the modulus is the conductor of the subfield of the ray class field given by a1,a2,a3 (see bnrdisc), and 0 otherwise. Slightly faster than bnrconductor if this is the only desired result core(n,{flag=0}): unique (positive of negative) squarefree integer d dividing n such that n/d is a square. If (optional) flag is non-null, output the two-component row vector [d,f], where d is the unique squarefree integer dividing n such that n/d=f^2 is a square cotan(x): cotangent of x deriv ellak(e,n): computes the n-th Fourier coefficient of the L-function of the elliptic curve e ellidentify forsubgroup kronecker matcompanion mateigen(x): eigenvectors of the matrix x given as columns of a matrix mattranspose minpoly nfdisc(x,{flag=0},{p}): discriminant of the number field defined by the polynomial x using round 4. Optional args flag and p are as in nfbasis nfeltpowmodpr nfnewprec polcyclo(n,{v=x}): n-th cyclotomic polynomial (in variable v) lGDn polinterpolate(xa,{ya},{x},{&e}): polynomial interpolation at x according to data vectors xa, ya (ie return P such that P(xa[i]) = ya[i] for all i). If ya is omitter, return P such that P(i) = xa[i]. If present, e will contain an error estimate on the returned value primes printp quadunit(x): fundamental unit of the quadratic field of discriminant x where x must be positive rnfcharpoly(nf,T,alpha,{var=x}): characteristic polynomial of alpha over nf, where alpha belongs to the algebra defined by T over nf. Returns a polynomial in variable var (x by default) rnfisfree(bnf,order): given an order as output by rnfpseudobasis or rnfsteinitz, outputs true (1) or false (0) according to whether the order is free or not sqrt(x): square root of x sqrtn write1(filename,a): write the string expression a (same output as print1) to filename znlog(x,g): g as output by znprimroot (modulo a prime). Return smallest non-negative n such that g^n = x gasin insufficient precision for generators, not given completing bnf (building cycgen)
*** Ideal no %ld: [%Z, %Z, %Z, %Z]
SubCyclo: conductor:%ld
wrong type in galoissubcyclo algdep(x,n)=algebraic relations up to degree n of x bilhell(e,z1,z2)=canonical bilinear form for the points z1,z2 on the elliptic curve e. Either z1 or z2 can also be a vector/matrix of points GD0,G,D0,G,D3,L, factpol2(x,l)=factorization over Z of the polynomial x up to degree l (complete if l=0) using root finding idealaddmultone(nf,list)=when the sum of the ideals in the number field K defined by nf and given in the vector list is equal to Z_K, gives a vector of elements of the corresponding ideals who sum to 1 ideallistarch(nf,list,arch)=vector of vectors of all zidealstarinits of all modules in list with archimedean arch added, without generators indsort(x)=indirect sorting of the vector x isisom(x,y)=tests whether the number field defined by the polynomial x is isomorphic to the one defined by y; 0 if not, otherwise all the isomorphisms ispsp ispsp(x)=true(1) if x is a strong pseudoprime, false(0) if not isqrt lll(x)=lll reduction of the vectors forming the matrix x (gives the unimodular transformation matrix) lllgen(x)=lll reduction of the vectors forming the matrix x with polynomial coefficients (gives the unimodular transformation matrix) mod(x,y)=creates the integer x modulo y on the PARI stack modreverse(x)=reverse polymod of the polymod x, if it exists numer(x)=numerator of x polint polredabsnored regula rhoreal rhorealnod sigma(x)=sum of the divisors of x signat(x)=signature of the symmetric matrix x sinh(x)=hyperbolic sine of x sumalt2(X=a,expr)=Cohen-Villegas-Zagier's acceleration of alternating series expr, X starting at a suminf(X=a,expr)=infinite sum (X goes from a to infinity) of real or complex expression expr trunc weipell zell(e,z)=In the complex case, lattice point corresponding to the point z on the elliptic curve e zidealstarinit(nf,I)=6-component vector [I,v,fa,f2,U,V] where v is as in zidealstar without the generators, fa is the prime ideal factorisation of I and f2, U and V are technical but essential to work in (Z_K/I)^* [rnfkummer] bnfinit(Kz) Step 4
Step 18
\vskip\smallskipamount$\displaystyle{\tt\%#1} = #2$ expected character: ']' Rg_to_Fl FpXQX_gcd FpM_invimage modulargcd: trial division failed QXQ_inv: mod %ld (bound 2^%ld) gdeflate LLL_cmbf: (a,b) =%4ld,%4ld; r =%3ld -->%3ld, time = %ld
subresall gauss. i=%ld detint. k=%ld Unrecognized action in a template orders tu unused characters: %s break not allowed here (reading function args) skipidentifier (unknown code) negative valuation in laplace gmul2n N0 in QuickPol: %ld
polrelnum N0 = %ld
RecCoeff3: no solution found!
L(6) = PSL(2,5) = A_5(6) incorrect galois automorphism in galoisapply gp_readvec_stream: reaching %ld entries
unknown code in readobj matrix(0,%ld) read failed %s written by an incompatible version of GP weipellnum non polynomial or series type substituted in a series gfloor2n invalid vector in qfeval too large negative arg %ld in zeta gpolylog for this trace incorrect modpr format fastnu: G is computed
plotinit vLGGD0,L, plotlinetype(w,type): change the type of following lines in rectwindow w. type -2 corresponds to frames, -1 to axes, larger values may correspond to something else. w=-1 changes highlevel plotting plotscale(w,x1,x2,y1,y2): scale the coordinates in rectwindow w so that x goes from x1 to x2 and y from y1 to y2 (y2<y1 is allowed) M* = %Z
(lower bound for regulator) M = %Z
invalid flag impossible assignment I-->S incorrect dimensions in initrect %ld %ld p
%ld %ld m %ld %ld l
IFAC: untested integer declared prime MPQS: sieving interval = [%ld, %ld]
MPQS: (%ld of these from partial relations)
\\ MATRIX READ BY MPQS
FREL= MPQS: splitting N after %ld kernel vector%s
[ Entering compute_data()
incorrect denominator in initgaloisborne: %Z A4GaloisConj: %ld hop sur %ld iterations
incorrect variable in caradj matrixqz when the first 2 dets are zero hnfall[2], li = %ld Terminal does not define justify_text Can't find Gnuplot drawing engine DLL,
set GNUPLOT_DRAW_DLL environment variable to the name of the DLL,
or install Perl module Term::Gnuplot, e.g., by running
perl -MCPAN -e "install Term::Gnuplot"
With Term::Gnuplot, if you don't have root access, consult
perldoc -q "my own"
alternatively, you can use an uninstalled version of Term::Gnuplot
by running GP/PARI as
env PERL5OPT=-Mblib=/directory/of/build/of/Term-Gnuplot gp
dependent vectors in lllfp in precision %ld
fincke_pohst time [max,t12,loop,reds,fin] = [%ld, %ld, %ld, %ld, %ld]
invalid coefficients in roots non integral index in prodinf1 non integral index in sumpos Non trivial conditional class group.
*** May miss solutions of the norm equation errdelta = %Z
ratlift: bmax must be > 0, found
bmax=%Z
Got the type 0x%x instead of CV=0x%x or GV=0x%x in %s, %i 2.030518 Math::Pari::allocatemem Unsupported code '%.1s' in signature '%s' of a PARI function arg1, arg2, arg3=0 gcmp1 _flexible_int n = 0 listsort reducible modulus in factornf *** %s: %s bernvec bittest(x,n): gives bit number n (coefficient of 2^n) of the integer x. Negative numbers behave as if modulo big power of 2 bnfdecodemodule bnfsignunit(bnf): matrix of signs of the real embeddings of the system of fundamental units found by bnfinit bnrrootnumber component(x,s): the s'th component of the internal representation of x. For vectors or matrices, it is simpler to use x[]. For list objects such as nf, bnf, bnr or ell, it is much easier to use member functions starting with "." GD0,L, dirmul(x,y): multiplication of the Dirichlet series x by the Dirichlet series y ellap elleisnum(om,k,{flag=0}): om=[om1,om2] being a 2-component vector giving a basis of a lattice L and k an even positive integer, computes the numerical value of the Eisenstein series of weight k. When flag is non-zero and k=4 or 6, this gives g2 or g3 with the correct normalization elleta ellgenerators(E): if E is an elliptic curve as output by ellinit(), return the generators of the Mordell-Weil group associated to the curve. This function depends on the curve being referenced in the elldata database. elllseries GP idealpow ideleprincipal incgam(s,x,{y}): incomplete gamma function. y is optional and is the precomputed value of gamma(s) isprime(x,{flag=0}): true(1) if x is a (proven) prime number, false(0) if not. If flag is 0 or omitted, use a combination of algorithms. If flag is 1, the primality is certified by the Pocklington-Lehmer Test. If flag is 2, the primality is certified using the APRCL test. iGG lex(x,y): compare x and y lexicographically (1 if x>y, 0 if x=y, -1 if x<y) matker matrixqz(x,p): if p>=0, transforms the rational or integral mxn (m>=n) matrix x into an integral matrix with gcd of maximal determinants equal to 1 if p is equal to 0, not divisible by p otherwise. If p=-1, finds a basis of the intersection with Z^n of the lattice spanned by the columns of x. If p=-2, finds a basis of the intersection with Z^n of the Q-vector space spanned by the columns of x max modreverse(x): reverse polymod of the polymod x, if it exists nfeltdiveuc(nf,a,b): gives algebraic integer q such that a-bq is small nfeltmul nfeltval norm norml2(x): square of the L2-norm of the vector x numtoperm(n,k): permutation number k (mod n!) of n letters (n C-integer) padicprec polcompositum poldiscreduced(f): vector of elementary divisors of Z[a]/f'(a)Z[a], where a is a root of the polynomial f polrootspadic(x,p,r): p-adic roots of the polynomial x to precision r polsylvestermatrix(x,y): forms the sylvester matrix associated to the two polynomials x and y. Warning: the polynomial coefficients are in columns, not in rows precprime(x): largest pseudoprime <= x, 0 if x<=1 primepi(x): the prime counting function pi(x) = #{p <= x, p prime}. qfbred qfrep(x,B,{flag=0}): vector of (half) the number of vectors of norms from 1 to B for the integral and definite quadratic form x. Binary digits of flag mean 1: count vectors of even norm from 1 to 2B, 2: return a t_VECSMALL instead of a t_VEC return({x=0}): return from current subroutine with result x sumalt(X=a,expr,{flag=0}): Cohen-Villegas-Zagier's acceleration of alternating series expr, X starting at a. flag is optional, and can be 0: default, or 1: uses a slightly different method using Zagier's polynomials taylor vectorsmall caching Bernoulli numbers 2*%ld to 2*%ld, prec = %ld
non-positive integer argument in cxgamma Gamma not defined for non-integral p-adic number incorrect big number field regulator is zero.
KC2=%ld, KC=%ld, KCZ=%ld, KCZ2=%ld
Subcyclo: val=%ld
subcyclo_cyclic apell2(e,p)=computes a_p for the elliptic curve e using Jacobi symbols assmat GD0.1,G,D0.1,G,D5,G, conductorofchar(bnr,chi)=conductor of the character chi on the ray class group bnr ideallistunitarchgen image isinclfast ker laplace mathell(e,x)=gives the height matrix for vector of points x on elliptic curve e using theta functions GGVVI matrixqz2 nfval(nf,a,pr)=valuation of element a at the prime pr reduceddisc rootmod(x,p)=roots mod p of the polynomial x rounderror(x)=maximum error found in rounding x series(x,v)=convert x (usually a vector) into a power series with variable v, starting with the constant coefficient setsearch(x,y)=looks if y belongs to the set x. Returns 0 if it is not, otherwise returns the index j such that y==x[j] simplify(x)=simplify the object x as much as possible smith(x)=Smith normal form (i.e. elementary divisors) of the matrix x, expressed as a vector subell thetanullk(q,k)=k'th derivative at z=0 of theta(q,z) [rnfkummer] Selmer group 1/0 exponent in FpXQ_sqrtn FpM_ker polint_triv2 (i = %ld) bound for resultant: 2^%ld
partial factorization is not meaningful here Q_content not the same variables in sylvestermatrix reduceddiscsmith ginvmod incorrect mask in vecextract Solving the triangular system
ZM_inv not a polynomial of degree 2 in quadhilbert powsubFBquad rnfidealhermite checkrnf please apply bnfinit first missing units in %s galois of degree higher than 11 nsiso0 t_FRAC *** hashcode = %lu
\frac{ %s is set (%s), but is not a directory mat(%ld,%ld) = I/O: closing file %s (code %d)
skipping directory %s degree overflow in pow_monome valuation overflow in sqrtn not an integral curve in elllocalred point not on elliptic curve entering zlog, to find factor %Z incorrect polynomial in rnf function entering Nilord relative basis computed
plotpoints plotpointsize not a vector of ideals in idealaddmultoone inconsistent data ...
ECM: time = %6ld ms, B1 phase done, SQUFOF: blacklisting a = %ld on second cycle
But it wasn't a pure power.
ECM: stack tight, using heap space
IFAC: trying Shanks' SQUFOF, will fail silently if input
is too large for it.
IFAC: incorporating set of %ld factor(s)
LPREL MPQS: relations file truncated?!
0 MPQS: full relations file %s than expected TR_POL, i = %ld/%ld Second arg. must be integer in galoisconj4 GaloisAnalysis:Nbtest=%ld,p=%ld,o=%ld,n_o=%d,best p=%ld,ord=%ld,k=%ld
hnf[1]. i=%ld sqred2 nb lines > nb columns in hnfmod Partitions of %ld (%ld)
read_object Incomplete curve name in ellsearch No such elliptic curve qfi_unit Entering LLL
bitsize bound: %ld
bitsize Norm: %ld
isrealappr refine_F invalid polynomial in thue (need deg>2) C (bitsize) : %d
x <= %Z
Math::Pari::listPari Array index %i out of range arg1, arg2, arg3, arg4 gand _ggt _gsub LV=GGEpD0,L,D0,L, %2d: %s
ggval negation gexpo listput %3ld fact. of degree %3ld
non-positive precision in factorpadic use pari_warn for warnings gcd Mod(x,y): creates 'x modulo y'. Pi=Pi(): the constant pi, with current precision besselj besseln(nu,x): N-bessel function of index nu and argument x bitand(x,y): bitwise "and" of two integers x and y. Negative numbers behave as if modulo big power of 2 bnfnarrow(bnf): given a big number field as output by bnfinit, gives as a 3-component vector the structure of the narrow class group bnfreg(P,{tech=[]}): compute the regulator of the number field defined by the polynomial P. If P is a non-zero integer, it is interpreted as a quadratic discriminant. See manual for details about tech bnrconductorofchar cosh cosh(x): hyperbolic cosine of x dilog(x): dilogarithm of x elladd(e,z1,z2): sum of the points z1 and z2 on elliptic curve e forstep forstep(X=a,b,s,seq): the sequence is evaluated, X going from a to b in steps of s (can be a vector of steps) galoisexport getrand(): current value of random number seed idealaddtoone ideallist(nf,bound,{flag=4}): vector of vectors L of all idealstar of all ideals of norm<=bound. If (optional) flag is present, its binary digits are toggles meaning 1: give generators; 2: add units; 4: give only the ideals and not the bid. intformal(x,{y}): formal integration of x with respect to the main variable of y, or to the main variable of x if y is omitted intnuminitgen(t,a,b,ph,{m=0},{flag=0}): initialize tables for integrations from a to b using abcissas ph(t) and weights ph'(t). Note that there is no equal sign after the variable name t since t always goes from -infty to +infty, but it is ph(t) which goes from a to b, and this is not checked. If flag = 1 or 2, multiply the reserved table length by 4^flag, to avoid corresponding error. isfundamental ispower(x,{k},{&n}): true (1) if x is a k-th power, false (0) if not. If n is given and a k-th root was computed in the process, put that in n. If k is omitted, return the maximal k >= 2 such that x = n^k is a perfect power, or 0 if no such k exist. length lex mathess nfsnf permtonum(vect): ordinal (between 1 and n!) of permutation vect polrecip qfminim(x,{bound},{maxnum},{flag=0}): number of vectors of square norm <= bound, maximum norm and list of vectors for the integral and definite quadratic form x; minimal non-zero vectors if bound=0. flag is optional, and can be 0: default; 1: returns the first minimal vector found (ignore maxnum); 2: as 0 but uses a more robust, slower implementation, valid for non integral quadratic forms quadgen rnfidealreltoabs(rnf,x): transforms the ideal x from relative to absolute representation GGD2,L, setminus until weber(x,{flag=0}): One of Weber's f function of x. flag is optional, and can be 0: default, function f(x)=exp(-i*Pi/24)*eta((x+1)/2)/eta(x) such that (j=(f^24-16)^3/f^24), 1: function f1(x)=eta(x/2)/eta(x) such that (j=(f1^24+16)^3/f2^24), 2: function f2(x)=sqrt(2)*eta(2*x)/eta(x) such that (j=(f2^24+16)^3/f2^24) vsDG znstar(n): 3-component vector v, giving the structure of (Z/nZ)^*. v[1] is the order (i.e. eulerphi(n)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators psi of power series factor base .
(more relations needed: %ld)
Subcyclo: borne=%Z
algdep2 asin(x)=inverse sine of x buchreal chptell(x,y)=change data on point or vector of points x on an elliptic curve according to y=[u,r,s,t] comprealraw(x,y)=Gaussian composition without reduction of the binary quadratic forms x and y of positive discriminant discrayabs(bnr,subgroup)=absolute [N,R1,discf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup discrayabslistarchall(bnf,bound)=gives list of discrayabscond of all modules up to norm bound with all possible archimedean places arch in reverse lexicographic order, in a longvector format factpol(x,l,hint)=factorization over Z of the polynomial x up to degree l (complete if l=0) using Hensel lift, knowing that the degree of each factor is a multiple of hint galoisconj(nf)=list of conjugates of a root of the polynomial x=nf[1] in the same number field, using p-adics, LLL on integral basis (not always complete) galoisconj1 goto hell2 idealdivexact(nf,x,y)=quotient x/y of two ideals x and y in HNF in the number field nf when the quotient is known to be an integral ideal ideallistunitarch imagecompl(x)=vector of column indices not corresponding to the indices given by the function image incgam4 lllgramint(x)=lll reduction of the lattice whose gram matrix is the integral matrix x (gives the unimodular transformation matrix) localred(e,p)=e being an ellliptic curve, returns [f,kod,[u,r,s,t],c], where f is the conductor's exponent, kod is the kodaira type for e at p, [u,r,s,t] is the change of variable needed to make e minimal at p, and c is the local Tamagawa number c_p GGGGp lseriesell(e,s,N,A)=L-series at s of the elliptic curve e, where |N| is the conductor, sign(N) the sign of the functional equation, and A a cut-off point close to 1 modulargcd newtonpoly(x,p)=Newton polygon of polynomial x with respect to the prime p nfdiveuc poly(x,v)=convert x (usually a vector or a power series) into a polynomial with variable v, starting with the leading coefficient polyrev prec rounderror setrand(n)=reset the seed of the random number generator to n signunit(bnf)=matrix of signs of the real embeddings of the system of fundamental units found by buchinit smallinitell smithclean(z)=if z=[u,v,d] as output by smith2, removes from u,v,d the rows and columns corresponding to entries equal to 1 in d smithpol(x)=Smith normal form (i.e. elementary divisors) of the matrix x with polynomial coefficients, expressed as a vector sylvestermatrix threetotwo2 vecsort(x,k)=sorts the vector of vector (or matrix) x according to the value of its k-th component zeta(s)=Riemann zeta function at s Step 5
Computing Newton sums: boldfg polsym_gen matratlift nfgcd for this block of traces LLL_cmbf: chk_factors failed integral from infty to infty or from -infty to -infty mattodiagonal FqM_ker error in parse_option_string can't kill that only functions can be aliased .%s = break not allowed after # quadhilbert needs a fundamental discriminant negative degree in legendre not a set in setintersect / C(6) = 6 = 3[x]2 S6 F_42(7) = 7:6 coef get_red_G: starting LLL, prec = %ld (%ld + %ld)
)
[]
\pmatrix{
%ld unnamed objects read. Returning then in a vector mod( \PARIbreak I/O: opening file %s (mode %s)
%s not written for a %ld bit architecture gsqrtn p-adic argument out of range in gsin Fp_shanks, k = %ld Ideallist geval padic polylogarithm remaining modular factor(s): %ld
f = %Z,
a = %Z
, parameters: %Z^%ld
f = %Z nfhilbert not soluble at finite place: %Z
couldn't open dynamic symbol table of process plotkill plotrecth plotrecthraw psplothraw [1]: nfhermitemod, i = %ld incorrect vector length in idealred not an Abelian extension in rnfnormgroup? length (lg) overflow LucasMod MPQS: first sorting at %ld%%, then every %3.1f%% / %3.1f%%
MPQS: giving up.
MPQS: Gauss done: kernel has rank %ld, taking gcds...
MPQS: no solutions found from linear system solver 5th power conjugate %ld: %Z
galoisconj4 matrixqz_aux allhnfmod all integer roots are double roots
indefinite invariant polynomial in gpoly() %ld^%ld
$$$$$ Tschirnhaus transformation of degree %ld: $$$$$
)
panic: gnuplot Terminal does not define pointsize negative discriminant in %s Modified P: %Z
Initialization time = %ld
smallvectors looking for norm < %Z
FlxqX_safegcd ispower for non-rational arguments not a tnf in thue c1 = %Z
c2 = %Z
Indice <= %Z
c8 = %Z
floorr (precision loss in truncation) PARI: %.*s%*s%s Math::Pari::interface_flexible_void Math::Pari::interface_flexible_long Math::Pari::interface30 gcmp glt _gdiv _gle `%s' is not a Pari function name %ld V=GGI V=GGID %sour data takes %ld words out of %ld words on stack
p = 1 in Z_lvalrem gcvtop no more room in this list mallocing NULL object in newbloc leaving recover()
*** %s %s, please report %s %s %s %s. [hint] you can increase GP stack with allocatemem()
0x%p: 0x%lx %lu
besselh1(nu,x): H^1-bessel function of index nu and argument x bnfisintnorm bnfisnorm(bnf,x,{flag=1}): Tries to tell whether x (in Q) is the norm of some fractional y (in bnf). Returns a vector [a,b] where x=Norm(a)*b. Looks for a solution which is a S-unit, with S a certain list of primes (in bnf) containing (among others) all primes dividing x. If bnf is known to be Galois, set flag=0 (in this case, x is a norm iff b=1). If flag is non zero the program adds to S all the primes : dividing flag if flag<0, or less than flag if flag>0. The answer is guaranteed (i.e x norm iff b=1) under GRH, if S contains all primes less than 12.log(disc(Bnf))^2, where Bnf is the Galois closure of bnf bnfsignunit bnrinit direuler GGDn elltaniyama gamma ideallog(nf,x,bid): if bid is a big ideal, as given by idealstar(nf,I,1) or idealstar(nf,I,2), gives the vector of exponents on the generators bid[2][3] (even if these generators have not been computed) idealmin intcirc intformal lGDGD& lindep(x,{flag=0}): Z-linear dependencies between components of x. flag is optional, and can be 0: default, PSLQ; -1: using Hastad et al; -2: returns a non-trivial kernel vector (not integral in general); positive, and in that case should be between 0.5 and 1.0 times the accuracy in decimal digits of x, using a standard LLL matdiagonal(x): creates the diagonal matrix whose diagonal entries are the entries of the vector x nfeltdiv(nf,a,b): element a/b in nf nfhnfmod nfsubfields(nf,{d=0}): find all subfields of degree d of number field nf (all subfields if d is null or omitted). Result is a vector of subfields, each being given by [g,h], where g is an absolute equation and h expresses one of the roots of g in terms of the root x of the polynomial defining nf poldisc(x,{v}): discriminant of the polynomial x, with respect to main variable if v is omitted, with respect to v otherwise polzagier(n,m): Zagier's polynomials of index n,m precision(x,{n}): change the precision of x to be n (n C-integer). If n is omitted, output real precision of object x prodeuler(X=a,b,expr): Euler product (X runs over the primes between a and b) of real or complex expression random rnfhnfbasis rnfisfree rnfnormgroup round lL sign sizedigit(x): maximum number of decimal digits minus one of (the coefficients of) x subgrouplist sumnumalt(X=a,sig,s,{tab},{flag=0}): numerical summation of (-1)^X s from X = ceiling(a) to +infinity. Note that the (-1)^X must not be included. sig is either a scalar or a two-component vector coded as in intnum, and the scalar part is larger than all the real parts of the poles of s. Uses intnum, hence tab is as in intnum. If flag is nonzero, assumes that the function to be summed satisfies conj(f(z))=f(conj(z)), and then up to twice faster. sumpos(X=a,expr,{flag=0}): sum of positive series expr, the formal variable X starting at a. flag is optional, and can be 0: default, or 1: uses a slightly different method using Zagier's polynomials vss* znorder lim, nn: [%ld, %ld], la = %lf
Norm(P) > Zimmert bound
#%ld in factor base
small norm relations
#### Computing check
abs(x)=absolute value (or modulus) of x bilhell concat(x,y)=concatenation of x and y coredisc2 det(x)=determinant of the matrix x discrayabscond floor(x)=floor of x=largest integer<=x fpn idealinv2 ideallistunit(bnf,bound)=2-component vector [L,U] where L is as ideallistzstar, and U is a vector of vector of zinternallogs of the units, without generators idmat imagecompl incgam2(s,x)=incomplete gamma function (for debugging only) initell V=GGID3,L,p isdiagonal isprincipalraygen(bnf,x)=bnf being output by buchrayinit, gives [v,alpha,bitaccuracy], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector kerint(x)=LLL-reduced Z-basis of the kernel of the matrix x with integral entries using a modified LLL kerint2 lindep2 lllgramkerim lseriesell polylog(m,x)=m-th polylogarithm of x polylogd(m,x)=D_m~-modified m-th polylog of x polzag rayclassnolist(bnf,liste)=if listes is as output by idealisunit or similar, gives list of corresponding ray class numbers rhoreal(x)=single reduction step of the binary quadratic form x of positive discriminant rnfdiscf(nf,pol)=given a pol with coefficients in nf, gives a 2-component vector [D,d], where D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 srgcd(x,y)=polynomial gcd of x and y using the subresultant algorithm taylor(x,y)=taylor expansion of x with respect to the main variable of y twototwo wf (raw) new_galois_format not a group in forsubgroup LLL_cmbf [no factor] gisirreducible
LLL_cmbf: %ld potential factors (tmax = %ld, bmin = %ld)
nextSousResultant j = %ld/%ld incorrect object in diagonal no more variables available b8 bid diff r2 identifier (unknown code) not a suitable VECSMALL component # [%ld,%ld] please apply rnfequation(,,1) curve not defined over R quadhilbertreal
Trying modulus = %Z and subgroup = %Z
E(4) = 2[x]2 false nf in nf_get_sign s = 0 is a pole (gzetakall) xbest = %Z
polredabs (precision problem) %020ld \cr}
den = real = \right) %s.gp unexpected endianness in %s [apell1] giant steps, i = %ld not a prime in localred algtobasis_i a not invertible in ff_PHlog_Fp czeta polynomial variable must have highest priority in nffactormod Prime ideal chosen: %Z
rowred j=%ld newtonsums (eq,er) = (%ld,%ld)
can't find symbol '%s' in dynamic symbol table of process plotcolor(w,c): in rectwindow w, set default color to c. Possible values for c are 1=black, 2=blue, 3=sienna, 4=red, 5=cornsilk, 6=grey, 7=gainsborough psdraw not a module in nfsmith non quadratic residue in gsqrt ECM: time = %6ld ms, ellfacteur giving up.
SQUFOF: ...found nothing on the ambiguous cycle
after %ld steps there, time = %ld ms
SQUFOF: squfof_ambig returned %ld
`*where' out of bounds in ifac_sort_one aprcl test fails! this is highly improbable [2]: mpqs_solve_linear_system Z = %Z
delta[%ld] = %Z
d-1 test failed
S4GaloisConj:sigma=%Z
GaloisConj: %d hops on %Z tests
Working with polynomial #%ld:
not a t_QFR in powrealraw lllint[2], kmax = %ld
...LLL reducing precision to %ld
Matrix to be reduced:
%Z
lllgramallgen parameters not a vector in forvec not a vector of two-component vectors in forvec non integral index in prodinf prime_loop_init Baker = %Z
Internal error in sv2pari! Math::Pari::PARI Math::Pari::interface14 Math::Pari::interface23 $$;$ Math::Pari::interface28 $$$$;$ Access to elements of not-a-vector _gbitneg _gneg _log %s not implemented on this architecture tag %li items moved off stack, onStack=%ld, offStack=%ld a, b, c=0 rootpadic
current stack size: %lu (%.3f Mbytes)
Euler vrr allocatemem({s=0}): allocates a new stack of s bytes. doubles the stack if s is omitted asin(x): inverse sine of x besseli bezoutres(x,y): gives a 3-dimensional row vector [u,v,d] such that d=resultant(x,y) and u*x+v*y=d, where x and y are polynomials bitxor(x,y): bitwise "exclusive or" of two integers x and y. Negative numbers behave as if modulo big power of 2 bnrL1 bnrclassno coredisc elllseries(e,s,{A=1}): L-series at s of the elliptic curve e, where A a cut-off point close to 1 GD& ellrootno for idealappr idealintersect idealmin(nf,ix,{vdir}): minimum of the ideal ix in the direction vdir in the number field nf idealprimedec(nf,p): prime ideal decomposition of the prime number p in the number field nf as a vector of 5 component vectors [p,a,e,f,b] representing the prime ideals pZ_K+a. Z_K, e,f as usual, a as vector of components on the integral basis, b Lenstra's constant intfuncinit(X=a,b,s,{flag=0},{m=0}): initialize tables for integrations from a to b using a weight s(X). Essential for integral transforms such as intmellininv, intlaplaceinv and intfourier, since it avoids recomputing all the time the same quantities. Must then be used with intmellininvshort (for intmellininv) and directly with intnum and not with the corresponding integral transforms for the others. See help for intnum for coding of a and b, and m is as in intnuminit. If flag is nonzero, assumes that s(-X)=conj(s(X)), which is twice faster. lp kill matalgtobasis matintersect(x,y): intersection of the vector spaces whose bases are the columns of x and y matsupplement mattranspose(x): x~=transpose of x next nfeltmod nfgaloisapply nfisideal DGG polred polresultant polsubcyclo LGD0,L,p printp1 qfjacobi(x): eigenvalues and orthogonal matrix of eigenvectors of the real symmetric matrix x qfperfection(a): rank of matrix of xx~ for x minimal vectors of a gram matrix a quadclassunit rnfdedekind(nf,T,pr): relative Dedekind criterion over nf, applied to the order defined by a root of irreducible polynomial T, modulo the prime ideal pr. Returns [flag,basis,val], where basis is a pseudo-basis of the enlarged order, flag is 1 iff this order is pr-maximal, and val is the valuation in pr of the order discriminant rnfeltabstorel rnfeltup(rnf,x): expresses x (belonging to the base field) on the relative field serconvol sin(x): sine of x sinh subst(x,y,z): in expression x, replace the variable y by the expression z trace valuation znlog argument too large in ggamma sum from 0 to N-1 R1 = %ld, R2 = %ld
D = %Z
%ld small_norm (precision too low) BOUND = %.4g
agm(x,y)=arithmetic-geometric mean of x and y GLLp anell discf eint1(x)=exponential integral E1(x) factor(x)=factorization of x factorpadic(x,p,r)=p-adic factorization of the polynomial x to precision r, using the round 4 algorithm forstep(X=a,b,s,seq)=the sequence is evaluated, X going from a to b in steps of s globalred ideallistunitarch(bnf,lists,arch)=adds the archimedean arch to the lists output by ideallistunit initalgred(x)=x being a nonconstant irreducible polynomial, finds (using polred) a simpler polynomial pol defining the same number field, and gives the vector: [pol,[r1,r2],discf,index,[M,MC,T2,T,different] (see manual), r1+r2 first roots, integral basis, matrix of power basis in terms of integral basis, multiplication table of basis] isincl kbessel(nu,x)=K-bessel function of index nu and argument x (x positive real of type real, nu of any scalar type) nfhermite norm(x)=norm of x o(a^b)=O(a^b)=p-adic or power series zero with precision given by b phi(x)=Euler's totient function of x setintersect(x,y)=intersection of the sets x and y size(x)=maximum number of decimal digits minus one of (the coefficients of) x sqred(x)=square reduction of the (symmetric) matrix x ( returns a square matrix whose i-th diagonal term is the coefficient of the i-th square in which the coefficient of the i-th variable is 1) weberf2(x)=Weber's f2 function of x (j=(f2^24+16)^3/f2^24) (on with colors) prettyprinter yes Fp_sqrtn QXQ_inv: char 0 check failed last factor still to be checked
Root bound can't deflate this power series (d = %ld): %Z factor of general polynomial Q_divmuli_to_int T need exponential decrease in intinvmellinshort both nonzero real and imag. part in coding, real ignored gauss_pivot_ker. k=%ld, n=%ld not a valid identifier f this should be an integer buchquad incorrect parameters in quadclassunit subFBquad (%ld elt.) A3 S4 you found a counter-example to a conjecture, please report! t_MAT embedded braces (in parser) Qfb( #<%d> good singular curve in ellinit module too large in Fp_shanks veceint1 k < 0 in thetanullk polynomial variable must have highest priority in nffactor with parameters: %Z^%ld
plot plotmove(w,x,y): move cursor to position x,y in rectwindow w large Minkowski bound: certification will be VERY long %9.*g ECM: time = %6ld ms, entering B2 phase, p = %lu
ECM: finishing curves %ld...%ld
SQUFOF: entering main loop with forms
(1, %ld, %ld) and (1, %ld, %ld)
of discriminants
%Z and %Z, respectively
IFAC: checking for odd power
IFAC: trying Lenstra-Montgomery ECM
MPQS: starting main loop
MPQS: kN has %ld decimal digits
,<%lu> MPQS: sizing out of tune, FB size or tolerance
too large frobenius power GaloisConj:I will try %Z permutations
hnf[2]. i=%ld dep = %Z
Terminal size directive without ',' partition function gram tm1 = %Z lllintpartialall pslqL2 all_roots: restarting, i = %ld, e = %ld
forbidden or incompatible types in hil gisprime integral part not significant in sfcont negative number of components in vector * real root no %ld/%ld
Semirat. reduction: B0 -> %Z x <= %Z
LLL_First_Pass successful !!
D0,G, $$ Math::Pari::interface18 Math::Pari::interface32 Math::Pari::pari_pprint Math::Pari::changevalue $Math::Pari::initmem not defined! Same iterator for a double loop gle _gbitxor _glt LGD0,L val zero polynomial in FpXQ_pow. %Z not prime QpXQ_to_ZXY mallocing NULL object bot=0x%lx top=0x%lx
Pi allocatemem bernvec(x): Vector of rational Bernoulli numbers B_0, B_2,...up to B_(2x) bnfinit(P,{flag=0},{tech=[]}): compute the necessary data for future use in ideal and unit group computations, including fundamental units if they are not too large. flag and tech are both optional. flag can be any of 0: default, 1: insist on having fundamental units, 2: do not compute units, 3: small bnfinit, which can be converted to a big one using bnfmake. See manual for details about tech bnfisprincipal(bnf,x,{flag=1}): bnf being output by bnfinit (with flag<=2), gives [v,alpha], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector. flag is optional, whose meaning is: 0: output only v; 1: default; 2: output only v, precision being doubled until the result is obtained; 3: as 2 but output generators GDGD0,L,p bnrclass bnrisprincipal(bnr,x,{flag=1}): bnr being output by bnrinit, gives [v,alpha], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector. If (optional) flag is set to 0, output only v charpoly chinese(x,{y}): x,y being both intmods (or polmods) computes z in the same residue classes as x and y contfracpnqn(x): [p_n,p_{n-1}; q_n,q_{n-1}] corresponding to the continued fraction x elladd GGD2,L,p elllocalred(e,p): e being an elliptic curve, returns [f,kod,[u,r,s,t],c], where f is the conductor's exponent, kod is the Kodaira type for e at p, [u,r,s,t] is the change of variable needed to make e minimal at p, and c is the local Tamagawa number c_p factorint idealprimedec issquare listput(list,x,{n}): sets n-th element of list equal to x. If n is omitted or greater than the current list length, just append x mathnf matrank(x): rank of the matrix x min(x,y): minimum of x and y nfeltpowmodpr(nf,a,k,pr): element a^k modulo pr in nf, where pr is in modpr format (see nfmodprinit) numbpart(x): number of partitions of x polredord(x): reduction of the polynomial x, staying in the same order primepi prod qfperfection rnfidealdown(rnf,x): finds the intersection of the ideal x with the base field rnfisnorminit rnfpolredabs shiftmul substvec(x,v,w): in expression x, make a best effort to replace the variables v1,...,vn by the expression w1,...,wn zetakinit zncoppersmith buchcertify buchrayinitgen classno decodefactor hilbp i ideallistzstargen lindep2(x,dec)=Z-linear dependencies between components of x using LLL, where dec should be about one half the number of decimal digits of precision logagm matrixqz3(x)=finds a basis of the intersection with Z^n of the Q-vector space spanned by the columns of x minim reduceddisc(f)=vector of elementary divisors of Z[a]/f'(a)Z[a], where a is a root of the polynomial f rootsof1(nf)=number of roots of unity and primitive root of unity in the number field nf vecindexsort Step 3
beta LLL-reduced mod U^l = %Z
datadir = "%s"
comment> %s = 1 (on)
bitwise negation ZY_ZXY_resultant_all: LERS needs lambda exact type in subgrouplist for this type prod: remaining objects %ld
x = 0 in Fourier qrom3: iteration %ld: %Z
FpM_gauss. i=%ld FlxqM_ker Unrecognized id '%s' in a stringified flag clgp zkst this function uses a killed variable y not a set in setminus chk_gen_init: skipfirst = %ld
[pipe:] '%s' failed [&=%016lx] a transcendental function %Z should divide valuation (= %ld) in sqrtn ser_pow k not a positive even integer in elleisnum cut-off point must be positive in lseriesell initell for 2-adic numbers CM_ellpow forbidden substitution in a scalar type zero argument in O() main variable must have higher priority in gtoser greal/gimag tab[q^-s] from 1 to N-1 cannot give a power series result in k/n bessel function non-positive valuation in eta nfsqff Result for prime %Z is:
%Z
not a factorisation in nfbasis install vrrD"",r,D"",s, vV=GGIDGDGp plotbox vLGG not a correct ideal list in %s get_arch old method: y = %Z, M0 = %Z
Searching minimum of T2-form on units:
valuation (valp) overflow zero polynomial bad argument for an elliptic curve related function for one round ifac_start IFAC: main loop: repeated new factor
%Z
%Z
ifac_crack [Z_issquarerem miss] ifac_sort_one composite equals prime in ifac_sort_one
MPQS: passing the %3.1f%% sort point
and combining \\ KERNEL COMPUTED BY MPQS
KERNEL= shorter
Subfields of degree %ld: %Z
embedding = %Z
MonomorphismLift: true early solution.
f=%Z
borne=%Z
l-borne=%Z
S4GaloisConj:Testing %d/3:%d/2:%d/2:%d/4:%Z:%Z
GaloisIndex: Using hash value u=%ld
incompatible field degrees in conjvec [2]: smithall, i = %ld arch/
Checking LLL basis
Increasing dim, delta = %d t = %d
primitive root mod %Z does not exist negative argument in factorial function Math::Pari::STORE Math::Pari::interface199 $;$ Math::Pari::interface87 Math::Pari::_2bool Math::Pari::DESTROY name, v = 99 bernzone bad index in listinsert FpX_factor_2 new bloc, size %6lu (no %ld): %08lx
--> Polrev(x,{v=x}): convert x (usually a vector or a power series) into a polynomial with variable v, starting with the constant term Vecsmall Vecsmall({x=[]}): transforms the object x into a VECSMALL. Empty vector if x is omitted acosh(x): inverse hyperbolic cosine of x bnfclassunit(P,{flag=0},{tech=[]}): compute the class group, regulator of the number field defined by the polynomial P, and also the fundamental units if they are not too large. flag and tech are both optional. flag can be any of 0: default, 1: insist on having fundamental units, 2: do not compute units. See manual for details about tech. P may also be a non-zero integer, and is then considered as the discriminant of a quadratic order lGDGDG V=GGEDG ellpointtoz(e,P): lattice point z corresponding to the point P on the elliptic curve e ellsigma(om,z,{flag=0}): om=[om1,om2], value of the Weierstrass sigma function of the lattice generated by om at z if flag = 0 (default). If flag = 1, arbitrary determination of the logarithm of sigma. If flag = 2 or 3, same but using the product expansion instead of theta series elltaniyama(e): modular parametrization of elliptic curve e factornf fibonacci(x): fibonacci number of index x (x C-integer) hilbert idealaddtoone(nf,x,{y}): if y is omitted, when the sum of the ideals in the number field K defined by nf and given in the vector x is equal to Z_K, gives a vector of elements of the corresponding ideals who sum to 1. Otherwise, x and y are ideals, and if they sum up to 1, find one element in each of them such that the sum is 1 idealred(nf,x,{vdir=0}): LLL reduction of the ideal x in the number field nf along direction vdir, in HNF idealval intmellininv nfisideal(nf,x): true(1) if x is an ideal in the number field nf, false(0) if not precprime printtex(a): outputs a in TeX format qfbnucomp qflllgram qflllgram(x,{flag=0}): LLL reduction of the lattice whose gram matrix is x (gives the unimodular transformation matrix). flag is optional and can be 0: default,1: lllgramint algorithm for integer matrices, 4: lllgramkerim giving the kernel and the LLL reduced image, 5: lllgramkerimgen same when the matrix has polynomial coefficients, 8: lllgramgen, same as qflllgram when the coefficients are polynomials rnfdet(nf,order): given a pseudomatrix, compute its pseudodeterminant rnfeltreltoabs(rnf,x): transforms the element x from relative to absolute representation rnfidealabstorel(rnf,x): transforms the ideal x from absolute to relative representation rnfkummer serlaplace(x): replaces the power series sum of a_n*x^n/n! by sum of a_n*x^n. For the reverse operation, use serconvol(x,exp(X)) lGGD0,L, znstar gpsi (jid=%ld,jdir=%ld) subcyclo adj(x)=adjoint matrix of x atan(x)=inverse tangent of x atanh(x)=inverse hyperbolic tangent of x basis basis2(x)=integral basis of the field Q[a], where a is a root of the polynomial x, using the round 2 algorithm bin(x,y)=binomial coefficient x*(x-1)...*(x-y+1)/y! defined for y in Z and any x cf cvtoi(x)=truncation of x, without taking into account loss of integer part precision detint(x)=some multiple of the determinant of the lattice generated by the columns of x (0 if not of maximal rank). Useful with hermitemod galoisapply galoisconjforce(nf)=list of conjugates of a root of the polynomial x=nf[1] in the Galois number field nf, using p-adics, LLL on integral basis. Guaranteed to be complete if the field is Galois, otherwise there is an infinite loop ideallistunitgen isinclfast(nf1,nf2)=tests whether the number nf1 is isomorphic to a subfield of nf2 or not. If it gives a non-zero result, this proves that this is the case. However if it gives zero, nf1 may still be isomorphic to a subfield of nf2 so you have to use the much slower isincl to be sure isirreducible(x)=true(1) if x is an irreducible non-constant polynomial, false(0) if x is reducible or constant isoncurve(e,x)=true(1) if x is on elliptic curve e, false(0) if not isset(x)=true(1) if x is a set (row vector with strictly increasing entries), false(0) if not lexsort mat(x)=transforms any GEN x into a matrix nupow powell(e,x,n)=n times the point x on elliptic curve e (n in Z) rnfequation2(nf,pol)=given a pol with coefficients in nf, gives [apol,th], where apol is the absolute equation of the number field defined by pol and th expresses the root of nf[1] in terms of the root of apol rnfisfree(bnf,order)=given an order as output by rnfpseudobasis or rnfsteinitz, outputs true (1) or false (0) according to whether the order is free or not sort threetotwo2(nf,a,b,c)=returns a 3-component vector [d,e,U] such that U is a unimodular 3x3 matrix with algebraic integer coefficients such that [a,b,c]*U=[0,d,e] [rnfkummer] candidate list (use old functions, don't ignore case) parisize none GPHELP Trying lambda = %ld
can't factor %Z srgcd: dr = %ld
shallowtrans hnf_invimage [install] updating '%s' prototype; module not reloaded break not allowed after ! break not allowed here (expanding string) global variable not allowed real_relations #### Tentative regulator: %Z
incompatible variables in gred Compute %s stark (computation impossible) S1 galois (bug3) get_bnfpol mult. table get_red_G chk_gen_init: generator %Z
%3ld:%3ld ]
/ close 0 argument in cotan X can't evaluate ellzeta at a pole %lu is not prime, use ellak invalid quadratic form in qfeval gtoser q >= 1 in theta zero argument in a k/n bessel function Group(()) IndexPartial: factor %Z^%ld plotrbox(w,dx,dy): if the cursor is at (x1,y1), draw a box with diagonal (x1,y1)-(x1+dx,y1+dy) in rectwindow w (cursor does not move) not a matrix in nfsmith [1]: discrayabslistarch neither bnf nor bnr in conductor or discray multi-curves cannot be plot recursively ifac_sumdiv Step4: q-values (# = %ld, largest = %ld): MPQS: Ran out of primes for A, giving up.
MPQS: chose Q_%ld(x) = %Z x^2 %c %Z x + C
MPQS: chose primes for A MonomorphismLift: false early solution.
GaloisConj:Entree Init Test
S4GaloisConj:pj=%Z
Combinatorics too hard : would need %Z tests!
I'll skip it but you will get a partial result... hnf_special matb cleaned up (using Id block)
hnfspec [%ld x %ld] --> [%ld x %ld] non coprime ideals in hnfmerge Galoisbig: reduced polynomial #1 = %Z
*** Entering isin_%ld_G_H_(%ld,%ld)
gnuplot-like plotting environment not loaded yet Can't resolve 'get_term_ftable' function from Gnuplot drawing engine '%s': %s discriminant not congruent to 0,1 mod 4 in %s different discriminants in qfb_comp not a t_REAL in 4th component of a t_QFR invalid polynomial in thue (need n>2) B0 -> %Z
Math::Pari::sv2pari Math::Pari::int_set_term_ftable g, elt Corrupted data: should be variable gadd _gge _gmod gabs gaffect (gen_0) gaffect (pol_1/pol_x) polfnf FqX_factor Strtex({str}*): translates its (string) arguments to TeX format and returns the resulting string acos bestappr bnfissunit bnfsunit(bnf,S): compute the fundamental S-units of the number field bnf output by bnfinit, S being a list of prime ideals. res[1] contains the S-units, res[5] the S-classgroup. See manual for details bnrclass(bnf,ideal,{flag=0}): given a big number field as output by bnfinit (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, finds the ray class group structure corresponding to this module. flag is optional, and can be 0: default, 1: compute data necessary for working in the ray class group, for example with functions such as bnrisprincipal or bnrdisc, without computing the generators of the ray class group, or 2: with the generators. When flag=1 or 2, the fifth component is the ray class group structure obtained when flag=0 bnrdisclist concat concat(x,{y}): concatenation of x and y, which can be scalars, vectors or matrices, or lists (in this last case, both x and y have to be lists). If y is omitted, x has to be a list or row vector and its elements are concatenated GGGp ellheight vGVI galoisfixedfield(gal,perm,{flag},{v=y}): gal being a galois field as output by galoisinit and perm an element of gal.group or a vector of such elements, return [P,x] such that P is a polynomial defining the fixed field of gal[1] by the subgroup generated by perm, and x is a root of P in gal expressed as a polmod in gal.pol. If flag is 1 return only P. If flag is 2 return [P,x,F] where F is the factorization of gal.pol over the field defined by P, where the variable v stands for a root of P galoisisabelian(gal,{flag=0}): gal being as output by galoisinit, return 0 if gal is not abelian, the HNF matrix of gal over gal.gen if flag=0, 1 if flag is 1, and the SNF of gal is flag=2 idealmul(nf,x,y,{flag=0}): product of the two ideals x and y in the number field nf. If (optional) flag is non-nul, reduce the result idealtwoelt(nf,x,{a}): two-element representation of an ideal x in the number field nf. If (optional) a is non-zero, first element will be equal to a lGGG incgamc(s,x): complementary incomplete gamma function VGGED0,L,D0,L,p matdet matisdiagonal(x): true(1) if x is a diagonal matrix, false(0) otherwise matmultodiagonal(x,y): product of matrices x and y, knowing that the result will be a diagonal matrix. Much faster than general multiplication in that case matpascal matrix matsolve(M,B): gaussian solution of MX=B (M matrix, B column vector) nffactor nffactormod(nf,pol,pr): factorize polynomial pol modulo prime ideal pr in number field nf polinterpolate polylog(m,x,{flag=0}): m-th polylogarithm of x. flag is optional, and can be 0: default, 1: D_m~-modified m-th polylog of x, 2: D_m-modified m-th polylog of x, 3: P_m-modified m-th polylog of x qfbclassno qfbhclassno(x): Hurwitz-Kronecker class number of x>0 qfsign quadpoly tan(x): tangent of x taylor(x,y): taylor expansion of x with respect to the main variable of y teichmuller(x): teichmuller character of p-adic number x vecextract(x,y,{z}): extraction of the components of the matrix or vector x according to y and z. If z is omitted, y designs columns, otherwise y corresponds to rows and z to columns. y and z can be vectors (of indices), strings (indicating ranges as in "1..10") or masks (integers whose binary representation indicates the indices to extract, from left to right 1, 2, 4, 8, etc.) write zetak(nfz,s,{flag=0}): Dedekind zeta function of the number field nfz at s, where nfz is the vector computed by zetakinit (NOT by nfinit) flag is optional, and can be 0: default, compute zetak, or non-zero: compute the lambdak function, i.e. with the gamma factors glngamma zero ideal in isprincipal Subcyclo: %ld orbits with %ld elements each
char2 cyclo(n)=n-th cyclotomic polynomial dilog(x)=dilogarithm of x disc GD0,G,D0,G,D0,L, eigen factcantor(x,p)=factorization mod p of the polynomial x using Cantor-Zassenhaus factoredbasis factorpadic2 galoisconj1(nf)=list of conjugates of a root of the polynomial x=nf[1] in the same number field nf, using complex numbers, LLL on integral basis (not always complete) hclassno(x)=Hurwitz-Kronecker class number of x>0 hilbert(n)=Hilbert matrix of order n (n C-integer) initalgred2(P)=P being a nonconstant irreducible polynomial, gives a two-element vector [nf,mod(a,pol)], where nf is as output by initalgred and mod(a,pol) is a polymod equal to mod(x,P) and pol=nf[1] initzeta(x)=compute number field information necessary to use zetak, where x is an irreducible polynomial isisomfast(nf1,nf2)=tests whether the number fields nf1 and nf2 are isomorphic or not. If it gives a non-zero result, this proves that they are isomorphic. However if it gives zero, nf1 and nf2 may still be isomorphic so you have to use the much slower isisom to be sure jacobi kbessel2 lllint lllkerim(x)=kernel and lll reduction of the vectors forming the integral matrix x lllkerimgen(x)=kernel and lll reduction of the vectors forming the matrix x with polynomial coefficients localred mathell matrix(m,n,X,Y,expr)=mXn matrix of expression expr, the row variable X going from 1 to m and the column variable Y going from 1 to n matsize(x)=number of rows and columns of the vector/matrix x as a 2-vector mu(x)=Moebius function of x nfdiv nfhermitemod nfmod numdiv(x)=number of divisors of x padicprec(x,p)=absolute p-adic precision of object x pointell(e,z)=coordinates of point on the curve e corresponding to the complex number z polredabsnored(x)=a smallest generating polynomial of the number field for the T2 norm on the roots without initial polred polylogd polylogdold sumpos2(X=a,expr)=sum of positive series expr, the formal variable X starting at a, using Zagier's polynomials unit(x)=fundamental unit of the quadratic field of discriminant x where x must be positive polred(compositum) = %Z
get_sep: argument too long (< %ld chars) arguments must be positive integers %c%ld.%ld echo PARIbreak \hskip 0pt plus \hsize\relax\discretionary{}{}{}} path = "%s"
RgX_extgcd, dr = %ld not a squarefree polynomial in sturm det. col = %ld Non-numeric argument of an action in a template cyc expr %s[1-%ld] negative index in vecsort element is not in the base field in rnfelementdown character no: %ld (%ld/%ld)
polynomial not in Z[X] in %s S3 A_4(6) = [2^2]3 Occupation of the PARI stack : %6.2f percent
%016lx gpow: 0 to a forbidden power gexp incompatible p-adic numbers in initell norm too large in CM not a variable in substvec incorrect object in O() for this exponent, GSmin = %Z
Time reduction: %ld
get_norm rnfordmax zpsolublenf plotrmove(w,dx,dy): move cursor to position (dx,dy) relative to the present position in the rectwindow w not a correct ideal list in nfsmith incorrect subgroup in %s snextpr: %lu should have been prime but isn't
ellfacteur s IFAC: trying Pollard-Brent rho method
Step6: testing potential divisors
MPQS: factoring number of %ld decimal digits
MPQS: size of factor base = %ld
MPQS: found %ld full relations
MPQS: %4.3g full relations per 100 polynomials
many MPQS: FB [-1,2 overflow in calc_block GaloisConj:increase prec of p-adic roots of %ld.
GaloisConj:Testing S4 first
GaloisConj:Orbite:%Z
GaloisConj:Fini!
A4GaloisConj:%ld hop sur %d iterations max
Combinatorics too hard : would need %Z tests!
I will skip it, but it may induce an infinite loop more rows than columns in matrixqz hnflll - perl -MDynaLoader -we %cpackage DynaLoader; print mod2fname([qw(Term Gnuplot)]) if defined &mod2fname%c negative definite t_QFI first LLL: prec = %ld
minim0, rank>=%ld Flx_to_Flv c15 = %Z
ratilft: amax must be >= 0, found
amax=%Z
Math::Pari::pari2num_ ;@ Math::Pari::interface11 Math::Pari::interface209 Math::Pari::interface33 Math::Pari::pari_version_exp Math::Pari::__detach_stack XSUB call through interface with a NULL code arg1, arg2=0 _gcmp0 _abs cvtop2 normalize gsigne factmod doubling stack size; new stack = %lu (%.3f Mbytes) I=I(): square root of -1 Vec vD0,L, bernfrac(x): Bernoulli number B_x, as a rational number besseln bestappr(x,k): gives the best approximation to the real x with denominator less or equal to k bezout(x,y): gives a 3-dimensional row vector [u,v,d] such that d=gcd(x,y) and u*x+v*y=d bnfclgp bnfreg bnrclassno(bnf,x): ray class number of the module x for the big number field bnf. Faster than bnrclass if only the ray class number is wanted GDGDGDG content contfrac(x,{b},{lmax}): continued fraction expansion of x (x rational,real or rational function). b and lmax are both optional, where b is the vector of numerators of the continued fraction, and lmax is a bound for the number of terms in the continued fraction expansion default({opt},{v}): returns the current value of the current default opt. If v is present, set opt to v first. If no argument is given, print a list of all defaults as well as their values. divisors eint1(x,{n}): exponential integral E1(x). If n is present, computes the vector of the first n values of the exponential integral E1(n.x) (x > 0) elleisnum ellheight(e,x,{flag=2}): canonical height of point x on elliptic curve E defined by the vector e. flag is optional and selects the algorithm used to compute the archimedean local height. Its meaning is 0: use theta-functions, 1: use Tate's method, 2: use Mestre's AGM ellordinate(e,x): y-coordinates corresponding to x-ordinate x on elliptic curve e ellztopoint(e,z): coordinates of point P on the curve e corresponding to the complex number z idealnorm(nf,x): norm of the ideal x in the number field nf imag(x): imaginary part of x intmellininvshort(sig,x,tab): numerical integration on the line real(z) = sig (or sig[1]) of s(z)x^(-z)dz/(2*I*Pi), i.e. inverse Mellin transform of s at x. sig is coded as follows: either it is real, and then by default assume s(z) decreases like exp(-z). Or sig = [sigR, al], sigR is the abcissa of integration, and al = 0 for slowly decreasing functions, or al > 0 if s(z) decreases like exp(-al*z). Compulsory table tab has been precomputed using the command intfuncinit(t=[[-1],sig[2]],[[1],sig[2]],s) (with possibly its two optional additional parameters), where sig[2] = 1 if not given. Orders of magnitude faster than intmellininv. intnum intnuminit(a,b,{m=0}): initialize tables for integrations from a to b. See help for intnum for coding of a and b. Possible types: compact interval, semi-compact (one extremity at + or - infinity) or R, and very slowly, slowly or exponentially decreasing, or sine or cosine oscillating at infinities, listcreate(n): creates an empty list of maximum length n matdiagonal matmuldiagonal nextprime nfhilbert(nf,a,b,{p}): if p is omitted, global Hilbert symbol (a,b) in nf, that is 1 if X^2-aY^2-bZ^2 has a non-trivial solution (X,Y,Z) in nf, -1 otherwise. Otherwise compute the local symbol modulo the prime ideal p nfisincl numerator polroots qfbpowraw(x,n): n-th power without reduction of the binary quadratic form x rnfidealabstorel setsearch(x,y,{flag=0}): looks if y belongs to the set x. If flag is 0 or omitted, returns 0 if it is not, otherwise returns the index j such that y==x[j]. If flag is non-zero, return 0 if y belongs to x, otherwise the index j where it should be inserted sqrtint GnP theta valuation(x,p): valuation of x with respect to p zeta red_mod_units
#### Tentative class number: %Z
++ LV[%ld] = %Z nb. fact./nb. small norm = %ld/%ld = %.3f
SubCyclo: testing %ld^%ld
Subcyclo: complex=%ld
O(a^b)=o(a^b)=p-adic or power series zero with precision given by b buchnarrow(bnf)=given a big number field as output by buchinitxx, gives as a 3-component vector the structure of the narrow class group Gn conductor(bnr,subgroup)=conductor of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup degree(x)=degree of the polynomial or rational function x. -1 if equal 0, 0 if non-zero scalar discrayabslistarch discrayabslistarch(bnf,arch,bound)=gives list of discrayabscond of all modules up to norm bound with archimedean places arch, in a longvector format erfc(x)=complementary error function galois image(x)=basis of the image of the matrix x isideal kbessel2(nu,x)=K-bessel function of index nu and argument x (x positive real of type real, nu of any scalar type) kro lll1 lllgen omega(x)=number of unrepeated prime divisors of x pascal polredabsall prodinf(X=a,expr)=infinite product (X goes from a to infinity) of real or complex expression quadgen(x)=standard generator of quadratic order of discriminant x series supplement(x)=supplement the columns of the matrix x to an invertible matrix veclexsort zidealstarinit realprecision = %ld significant digits (use old functions, ignore case) %s = 0 (off)
mu'= not a positive exponent in polhensellift not a factorisation in factorback det, col %ld / %ld impossible concatenation: %s %Z . %s %Z FqM_gauss_pivot numeric id in a stringified flag area c4 ; or ] expected %ldP not a series in laplace main variable must be of higher priority in rnfinitalg Trying to find another modulus... diff(CHI) = %Z * Root Number: cond. no %ld/%ld (%ld chars)
false nf in nf_get_r1
initzeta: N0 = %Z
%c[%ld;%ld;%ldm t_QFR NULL List([ mat( delete glog anell for n >= %lu not a complex multiplication in powell torsell (bug2) zsigne gdivmod gsubst invalid base change matrix in qf_base_change gzeta gpolylogz modpr initialized for integers only! 0 argument in nfhilbertp please apply rnfisnorminit first plotdraw incorrect character length in KerChar unknown function or error in formal parameters variable name expected obsolete function constant polynomial not a vector in rectdraw PL: N-1 factored!
Rho: time = %6ld ms, %3ld rounds, back to normal mode
IFAC: main loop: repeated old factor
%Z
IFAC: after main loop: repeated old factor
%Z
aprcl: e(t) too small 1 1 p = %Z, lift to p^%ld
FixedField: Weight: %Z
after phase2:
hnflll (reducing), i = %ld hnfall[3], j = %ld galois in degree > 11 square discriminant in %s d must be positive lllfp giving up incrementalGSgen base change matrix =
fundunit insufficient precision for p = 2 in hilbert list of numerators too short in sfcontf2 B0 -> %Z
looking for a fundamental unit of norm -1
ratlift: must have 0 <= x < m, found
x=%Z
m=%Z
Math::Pari Attempt to ask Perl to free PARI function not installed from Perl Math::Pari::sv2parimat Math::Pari::interface299 $$$$$;$$ Math::Pari::reset_on_reload gcmp_1 _gbitand _geq lGG vV=GG vLGGG matsize comparison gaffect (gpi) normalizing a polynomial with 0 leading term rootsold GP_DATA_DIR typeer invmoder List({x=[]}): transforms the vector or list x into a list. Empty list if x is omitted GGGDGp arg besseljh GL GD-1,L, ellchangepoint vs* exp(x): exponential of x factor(x,{lim}): factorization of x. lim is optional and can be set whenever x is of (possibly recursive) rational type. If lim is set return partial factorization, using primes up to lim (up to primelimit if lim=0) galoisfixedfield idealinv ideallistarch(nf,list,arch): list is a vector of vectors of of bid's as output by ideallist. Return a vector of vectors with the same number of components as the original list. The leaves give information about moduli whose finite part is as in original list, in the same order, and archimedean part is now arch. The information contained is of the same kind as was present in the input. matimagecompl(x): vector of column indices not corresponding to the indices given by the function matimage matrank nfdetint nfhnf(nf,x): if x=[A,I], gives a pseudo-basis of the module sum A_jI_j nfisisom(x,y): as nfisincl but tests whether x is isomorphic to y nfsnf(nf,x): if x=[A,I,J], outputs [c_1,...c_n] Smith normal form of x GGGL polisirreducible(x): true(1) if x is an irreducible non-constant polynomial, false(0) if x is reducible or constant printp1(a): outputs a (in beautified format) without ending with newline qfbprimeform(x,p): returns the prime form of discriminant x, whose first coefficient is p qfbred(x,{flag=0},{D},{isqrtD},{sqrtD}): reduction of the binary quadratic form x. All other args. are optional. D, isqrtD and sqrtD, if present, supply the values of the discriminant, floor(sqrt(D)) and sqrt(D) respectively. If D<0, its value is not used and all references to Shanks's distance hereafter are meaningless. flag can be any of 0: default, uses Shanks's distance function d; 1: use d, do a single reduction step; 2: do not use d; 3: do not use d, single reduction step. quadregulator(x): regulator of the real quadratic field of discriminant x real return rnfidealmul(rnf,x,y): relative version of idealmul, where rnf is a relative numberfield setrand GnG trap vecmax vecsort KCZ = %ld, KC = %ld, n = %ld
* subcyclo_roots addell(e,z1,z2)=sum of the points z1 and z2 on elliptic curve e akell basistoalg buchgenforcefu cf(x)=continued fraction expansion of x (x rational,real or rational function) char2(x,y)=characteristic polynomial of the matrix x expressed with variable y, using the Hessenberg form. Can be much faster or much slower than char, depending on the base ring classno2 compo(x,s)=the s'th component of the internal representation of x. For vectors or matrices, it is simpler to use x[] content(x)=gcd of all the components of x, when this makes sense convol(x,y)=convolution (or Hadamard product) of two power series divsum factoredpolred2(x,p)=reduction of the polynomial x, where p is the matrix of the factorization of the discriminant of x (gives elements and minimal polynomials) hermiteperm hermiteperm(x)=3-component vector [H,U,P] such that H is an (upper triangular) Hermite normal form of x with extra zero columns, U is a unimodular matrix and P is a permutation of the rows such that P applied to xU gives H, using Batut's algorithm incgam4(s,x,y)=incomplete gamma function where y=gamma(s) is precomputed V=GGID0,L,p isprincipalgen kerint1 powell powrealraw(x,n)=n-th power without reduction of the binary quadratic form x of positive discriminant prec(x,n)=change the precision of x to be n (n C-integer) principalideal random()=random integer between 0 and 2^31-1 reverse set(x)=convert x into a set, i.e. a row vector with strictly increasing coefficients shift(x,n)=shift x left n bits if n>=0, right -n bits if n<0 shiftmul(x,n)=multiply x by 2^n (n>=0 or n<0) trunc(x)=truncation of x;when x is a power series,take away the O(X^) vvector(n,X,expr)=column vector with n components of expression expr (X ranges from 1 to n) zidealstarinitgen main variable in kummer must not be x bug%d in kummer (no backward compatibility) prompt%s = "%s"
non invertible polynomial in FpXQ_inv nb subgroup = %ld
missing case in gdivexact infinities of the same sign in intnuminitgen trying to concat elements of an empty vector codiff too many parameters in user-defined function call smith/class group not vectors in polinterpolate It's not a square...
RecCoeff (cf = %ld, B = %Z)
polynomial not in Z[X,Y] in %s false nf in nf_get_r2 matrix M \cr
I/O: can't remove file %s %s is set (%s), but is not writeable (%c,lgefint=%ld): %s .%ld.%ld z1 = %Z
reduction mod SL2 (reduce_z) \ a log/atan appears in intformal grndtoi invalid vector in qfbeval Entering veceint1:
szeta argument must belong to upper half-plane Treating p^k = %Z^%ld
this combination of flags in rnfpolredabs newtonsums: result doesn't fit in cache
main variable must be of higher priority in rnfisnorminit not a factorization in idealapprfact Lbnrclassno not a definite matrix in lllgram flag PLOT_PARAMETRIC ignored snextpr: integer wraparound after prime %lu
MPQS: found %3.1f%% of the required relations
,%lu...] Wait a second --
MPQS: computing logarithm approximations for p_i in FB
Galois group almost certainly not weakly super solvable GaloisConj: Bound %Z
%d%% tschirn filename of Term::Gnuplot does not end in `.pm': `%s' zero discriminant in Qfb not a t_QFI in nucomp lllint[1], kmax = %ld count_max = %ld
lllfp[1], kmax = %ld zero polynomial forbidden sorting...
large exponent in Mod(a,N)^n: reduce n mod phi(N) bestappr0 sfcont2 Can't install Perl function with prototype `%s' Math::Pari::interface3 gequal gge gmul GGG GDGDGD empty vector in vecmax Berlekamp_ker %ld apprpadic FqX_split_Trager: choosing k = %ld
no such error number: %ld %s: %s
, errpile gdiver GGD0,L, Strexpand({str}*): concatenates its (string) argument into a single string, performing tilde expansion algdep bernreal GGD0,L,p component ellap(e,p,{flag=0}): computes a_p for the elliptic curve e using Shanks-Mestre's method. flag is optional and can be set to 0 (default) or 1 (use Jacobi symbols) ellsearch(N): if N is an integer, it is taken as a conductor else if N is a string, it can be a curve name ("11a1"), a isogeny class ("11a") or a conductor ("11"). Return all curves in the elldata database that match the property. fordiv galoissubfields getheap getheap(): 2-component vector giving the current number of objects in the heap and the space they occupy idealdiv(nf,x,y,{flag=0}): quotient x/y of two ideals x and y in HNF in the number field nf. If (optional) flag is non-null, the quotient is supposed to be an integral ideal (slightly faster) idealfactor idealhnf idealstar(nf,I,{flag=1}): gives the structure of (Z_K/I)^*. flag is optional, and can be 0: simply gives the structure as a 3-component vector v such that v[1] is the order (i.e. eulerphi(I)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators. If flag=1 (default), gives idealstarinit, i.e. a 6-component vector [I,v,fa,f2,U,V] where v is as above without the generators, fa is the prime ideal factorisation of I and f2, U and V are technical but essential to work in (Z_K/I)^*. Finally if flag=2, same as with flag=1 except that the generators are also given intnumromb intnumstep lngamma LDG next({n=1}): interrupt execution of current instruction sequence, and start another iteration from the n-th innermost enclosing loops poltchebi qfbnucomp(x,y,l): composite of primitive positive definite quadratic forms x and y using nucomp and nudupl, where l=[|D/4|^(1/4)] is precomputed qfbnupow real(x): real part of x rnfidealhnf(rnf,x): relative version of idealhnf, where rnf is a relative numberfield sigma(x,{k=1}): sum of the k-th powers of the divisors of x. k is optional and if omitted is assumed to be equal to 1 sumnumalt *%ld
#### Looking for random relations
Matrix of wrong dimensions in galoissubcyclo roots_to_pol acos(x)=inverse cosine of x bezout(x,y)=gives a 3-dimensional row vector [u,v,d] such that d=gcd(x,y) and u*x+v*y=d GD0.3,G,D0.3,G,D5,G,D1,G,D4,L,D3,L,p char1(x,y)=det(y*I-x)=characteristic polynomial of the matrix x using Lagrange interpolation chinese(x,y)=x,y being integers modulo mx and my,finds z such that z is congruent to x mod mx and y mod my chptell compo compositum comprealraw discrayabscond(bnr,subgroup)=absolute [N,R1,discf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup. Result is zero if fmodule is not the conductor discrayabslist(bnf,listes)=if listes is a 2-component vector as output by ideallistunit or similar, gives list of corresponding discrayabscond gaussmodulo getrand()=current value of random number seed incgam3(s,x)=complementary incomplete gamma function isprincipalraygen karamul(x,y,k)=THIS FUNCTION HAS BEEN SUPPRESSED label min(x,y)=minimum of x and y nfreduce(nf,a,id)=gives r such that a-r is the ideal id and r is small GGGD& V=GID1,L,p regula(x)=regulator of the real quadratic field of discriminant x rnfbasis(bnf,order)=given an order as output by rnfpseudobasis or rnfsteinitz, gives either a basis of the order if it is free, or an n+1-element generating set smallfact subcyclo(p,d)=finds an equation for the d-th degree subfield of Q(zeta_p), where p must be a prime power vec(x)=transforms the object x into a vector. Used mainly if x is a polynomial or a power series vecmin(x)=minimum of the elements of the vector/matrix x zideallog integer too large logfile default: incorrect value for %s [0:off / 1:on] FFInit: using subcyclo(%ld, %ld)
infinite group in forsubgroup countsub = %ld
not a polynomial in polhensellift subresext infinities of different type in intnuminitgen gaddmat negative size in fill_scalcol break not allowed can't derive this unknown function '%s', expected '=' instead of
rel = a(n) ---- (type RETURN to continue) ---- O( }{ st (%c,expo=%ld): Mod( write failed incorrect precision in transc gpow: 0 to a non positive exponent negative power in element_powid_mod_p not a matrix in matbasistoalg a log appears in intformal twistpartialzeta (1), j = %ld/%ld bad argument for modular function not a pseudo-matrix in rnfdet k = entering Dedekind Basis with parameters p=%Z
leaving Decomp: f1 = %Z
f2 = %Z
e = %Z
de= %Z
not a pseudo-matrix in %s useless flag in rnfisnorm: the extension is Galois plothsizes LGD0,L, not a suitable vector of elements in idealchinese not a factorisation in decodemodule Warning: accuracy problems squfof [caller of] (n or 3n is a square) But it nevertheless wasn't a %ld%s power.
checking modulo %ld
factoring 0 in ifac_start IFAC: new partial factorization structure (%ld slots)
IFAC: main loop: another factor was divisible by
%Z
IFAC: cracking composite
%Z
MPQS: split N whilst combining, time = %ld ms
MPQS: Gauss elimination will require more than
128MBy of memory MPQS (relation is a nonsquare) MPQS panicking changing f(x): p divides disc(g)
candidate = %Z
non-monic polynomial in galoisconj4 galoisconj _may_ hang up for this polynomial hess, m = %ld Entering hnffinal:
partitions( %ld ) is meaningless Terminal does not define put_text Can't load Gnuplot drawing engine from '%s': %s This runtime link with gnuplot-shim does not implement midlevel start/end functions zero discriminant in %s cornacchia negative bound in zncoppersmith expected shvector bitsize: %ld
inconsistent primes in plindep negative polynomial degree in algdep time for ct = %ld : %ld
association negative integer in sqrtint roots must be bracketed in solve non-monic polynomial in thue x2 -> %Z
* Checking for small solutions
Something very wrong in %s, %i Math::Pari::pari2nv Math::Pari::interface1 Math::Pari::interface16 arg0, arg00, arg1=0, arg2=0, arg3=0 gdivround _cos name, val newsize = 0 Berlekamp matrix %3ld factor of degree %3ld
too many iterations in roots spec_FqXQ_pow duplicate indeterminates in reorder talker O(a^b): p-adic or power series zero with precision given by b Strtex acos(x): inverse cosine of x cotan dirdiv ellwp exp GLDn forvec(x=v,seq,{flag=0}): v being a vector of two-component vectors of length n, the sequence is evaluated with x[i] going from v[i][1] to v[i][2] for i=n,..,1 if flag is zero or omitted. If flag = 1 (resp. flag = 2), restrict to increasing (resp. strictly increasing) sequences galoisexport(gal,{flag}): gal being a galois field as output by galoisinit, output a string representing the underlying permutation group in GAP notation (default) or Magma notation (flag = 1) GGD0,L,Dn galoisidentify(gal): gal being a galois field as output by galoisinit, output the isomorphism class of the underlying abstract group as a two-components vector [o,i], where o is the group order, and i is the group index in the GAP4 small group library idealhnf(nf,a,{b}): hermite normal form of the ideal a in the number field nf, whatever form a may have. If called as idealhnf(nf,a,b), the ideal is given as aZ_K+bZ_K in the number field K defined by nf idealmul idealred idealtwoelt V=GGEDGp intlaplaceinv(X=sig,x,s,{tab}): numerical integration on the line real(z) = sig of s(z)exp(xz)dz/(2*I*Pi), i.e. inverse Laplace transform of s at x. tab is as in intnum. intnum(X=a,b,s,{tab}): numerical integration of s from a to b with respect to X. a (and similarly b) is coded as follows. It can be a scalar: f is assumed to be C^infty at a. It can be a two component vector [a[1],a[2]], where a[1] is the scalar, and a[2] is the singularity exponent (in ]-1,0]), logs being neglected. It can be a one component vector [1] or [-1] meaning +infty or -infty, slowly decreasing functions. It can be a two component vector [[1], z] or [[-1], z], where [1] or [-1] indicates +infty or -infty and z is coded as follows. If z is zero, slowly decreasing. If z is real positive, exponentially decreasing, of the type exp(-zX). If z<-1, very slowly decreasing like X^(-z). If z is complex nonreal, real part is ignored and if z = r+I*s then if s>0, cosine oscillation exactly cos(sX), while if s<0, sine oscillation exactly sin(sX). If f is exponentially decreasing times oscillating function, you have a choice, but it is in general better to choose the oscillating part. Finally tab is either 0 (let the program choose the integration step), a positive integer m (choose integration step 1/2^m), or a table tab precomputed with intnuminit (depending on the type of interval: compact, semi-compact or R, very slow, slow, exponential, or cosine or sine-oscillating decrease). V=GGED0,L,p matmultodiagonal matsupplement(x): supplement the columns of the matrix x to an invertible matrix nfkermodpr nfroots polgalois polrootspadic LL printtex qfjacobi qflll(x,{flag=0}): LLL reduction of the vectors forming the matrix x (gives the unimodular transformation matrix). The columns of x must be linearly independent, unless specified otherwise below. flag is optional, and can be 0: default, 1: assumes x is integral, columns may be dependent, 2: assumes x is integral, returns a partially reduced basis, 4: assumes x is integral, returns [K,I] where K is the integer kernel of x and I the LLL reduced image, 5: same as 4 but x may have polynomial coefficients, 8: same as 0 but x may have polynomial coefficients removeprimes({x=[]}): remove primes in the vector x (with at most 100 components) from the prime table. x can also be a single integer. List the current extra primes if x is omitted rnfidealtwoelt rnfidealtwoelt(rnf,x): relative version of idealtwoelt, where rnf is a relative numberfield rnflllgram(nf,pol,order): given a pol with coefficients in nf and an order as output by rnfpseudobasis or similar, gives [[neworder],U], where neworder is a reduced order and U is the unimodular transformation matrix writetex floating point exception: bug in PARI or calling program precision too low for generators, not given
#### Computing class group generators
cleanarch bernvec(x)=Vector of rational Bernoulli numbers B_0, B_2,... up to B_(2x) bin buchreal(D,...)=compute the structure of the class group and the regulator of the real quadratic field of discriminant D>0 in the wide sense. See manual for the other parameters (which can be omitted) coeff coredisc(n)=discriminant of the quadratic field Q(sqrt(n)) det discrayrel(bnr,subgroup)=relative [N,R1,rnfdiscf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup divres eigen(x)=eigenvectors of the matrix x given as columns of a matrix extract(x,y)=extraction of the components of the vector x according to the vector or mask y, from left to right (1, 2, 4, 8, ...for the first, second, third, fourth,...component) fact(x)=factorial of x (x C-integer), the result being given as a real number galoisconjforce hclassno hvector(n,X,expr)=row vector with n components of expression expr, the variable X ranging from 1 to n incgam1 indexrank isincl(x,y)=tests whether the number field defined by the polynomial x is isomorphic to a subfield of the one defined by y; 0 if not, otherwise all the isomorphisms orderell pascal(n)=pascal triangle of order n (n C-integer) perf(a)=rank of matrix of xx~ for x minimal vectors of a gram matrix a polylogp(m,x)=P_m-modified m-th polylog of x psi(x)=psi-function at x redrealnod(x,sq)=reduction of the binary quadratic form x with D>0 without distance function where sq=[sqrt D] rootsold(x)=roots of the polynomial x using a modified Newton's method sigmak(k,x)=sum of the k-th powers of the divisors of x (k C-integer) smallbasis subst(x,y,z)=in expression x, replace the variable y by the expression z reducebeta (warn when using obsolete functions) (TeX output) psfile IFAC: Stop: Primary factor: %Z
Rg_to_Fp bound 2^%ld. Goal 2^%ld (lifted) subgp of prime to %Z part:
subgroup: index bound must be positive Beauzamy bound: %Z
negative size in fill_scalmat using obsolete function %s ray torsion units new precision: %ld
D(6) = S(3)[x]2 galois (bug2) not an integer type in dirzetak log(n) [;]
I/O: removed file %s
^%ld unknown user nth-root does not exist in gsqrtn [apell1] sorting incorrect archimedean component in Idealstar not an element in zideallog incorrect permtuation to inverse valuation not equal to 1 in serreverse negative index in polylog --> %Z : reduced absolute generator: %Z
dedek: gcd has degree %ld
initial parameters p=%Z,
f=%Z
bug in Decomp (not a factor), is p = %Z a prime? %s
couldn't open dynamic library '%s' plotrline(w,dx,dy): if the cursor is at (x1,y1), draw a line from (x1,y1) to (x1+dx,y1+dy) (and move the cursor) in the rectwindow w vLsD0,L, ideal_two_elt non-integral exponent in idealpow not a matrix in %s not a matrix of maximal rank in nfsmith not a vector in idealred Testing primes <= B (= %lu)
wrong type in too_big This is not a valid color (extracted precomputed helix / baby step entries)
SQUFOF: blacklisting a = %ld on first cycle
OddPwrs: examining %Z
ifac_decomp ifac_omega IFAC: found %Z =
%Z ^%ld
factoring factor has NULL exponent in ifac_find
MPQS: found factor = %ld whilst creating factor base
MPQS: bound for `large primes' = %ld
MPQS: Net yield: %4.3g full relations per 100 candidates
MPQS: found %ld factors =
MPQS: kN = %Z
MPQS: precomputing auxiliary primes up to %ld
MPQS: new bit pattern for primes for A: 0x%lX
GaloisConj:val1=%ld val2=%ld
GaloisConj:Testing A4 first
testpermutation(%Z) Not a group in group_ident QuickNormL1
hnfall, final phase: Leaving hnffinal
%s/galdata/NAM%ld Elliptic curves files not available for conductor %ld
[missing %s] panic: more than %d tokens for options No terminal specified Cannot reset output routines to copy term list to a variable .pm
redimagsl2 not a definite form in minim0 isanypower: now k=%ld, x=%Z
1/0 exponent in Fp_sqrtn incorrect bound type in bestappr Math::Pari::EXISTS Math::Pari::pari2pv Math::Pari::interface_flexible_int Math::Pari::interface13 Math::Pari::dumpHeap Math::Pari::PARI_DEBUG_set Too many args for a flexible-interface function Cannot process default argument %.*s of type %.1s for prototype '%s' gsub Unsupported interface %d for "direct-link" Pari function %s _flexible_long Cannot load a Pari macro `%s': macros are unsupported; VALENCE=%#04x, code=<%s>, isFunction=%d, EpVAR=%d heap had %ld bytes (%ld items)
digits=0 too many iterations in hqr %s: Time List Str arg(x): argument of x,such that -pi<arg(x)<=pi atanh(x): inverse hyperbolic tangent of x Lp bigomega(x): number of prime divisors of x, counted with multiplicity bnfunit charpoly(A,{v=x},{flag=0}): det(v*Id-A)=characteristic polynomial of the matrix or polmod A. flag is optional and may be set to 1 (use Lagrange interpolation) or 2 (use Hessenberg form), 0 being the default conjvec ellchangecurve(x,y): change data on elliptic curve according to y=[u,r,s,t] GD0,L,p ellj(x): elliptic j invariant of x ellsub(e,z1,z2): difference of the points z1 and z2 on elliptic curve e eval floor(x): floor of x = largest integer<=x forell intfouriercos intfourierexp intlaplaceinv nfalgtobasis(nf,x): transforms the algebraic number x into a column vector on the integral basis nf.zk nfbasis(x,{flag=0},{p}): integral basis of the field Q[a], where a is a root of the polynomial x, using the round 4 algorithm. Second and third args are optional. Binary digits of flag mean 1: assume that no square of a prime>primelimit divides the discriminant of x, 2: use round 2 algorithm instead. If present, p provides the matrix of a partial factorization of the discriminant of x, useful if one wants only an order maximal at certain primes only nfrootsof1(nf): number of roots of unity and primitive root of unity in the number field nf permtonum LDn polisirreducible pollead(x,{v}): leading coefficient of polynomial or series x, or x itself if x is a scalar. Error otherwise. With respect to the main variable of x if v is omitted, with respect to the variable v otherwise pollegendre(n,{v=x}): legendre polynomial of degree n (n C-integer), in variable v qfbsolve quadgen(x): standard generator of quadratic order of discriminant x rnfidealdown rnfidealnormrel(rnf,x): relative norm of the ideal x rnfisnorm sizebyte sqr suminf tan vectorsmall(n,{X},{expr=0}): VECSMALL with n components of expression expr (X ranges from 1 to n) which must be small integers. By default, fill with 0s vectorv(n,{X},{expr=0}): column vector with n components of expression expr (X ranges from 1 to n). By default, fill with 0s znorder(x,{o}): order of the integermod x in (Z/nZ)*. Optional o is assumed to be a multiple of the order. SPLIT: increasing factor base [%ld]
makematal classgroup generators (%ld) for this relation
#### Computing regulator multiple
Be honest for %ld primes from %ld to %ld
SubCyclo: new conductor:%ld
boundcf buchcertify(bnf)=certify the correctness (i.e. remove the GRH) of the bnf data output by buchinit or buchinitfu core2(n)=(long)gen_2-component row vector [d,f], where d is the unique squarefree integer dividing n such that n/d=f^2 is a square cos(x)=cosine of x deplin(x)=finds a linear dependence between the columns of the matrix x extract fibo(x)=fibonacci number of index x (x C-integer) forprime(X=a,b,seq)=the sequence is evaluated, X running over the primes between a and b galoisapply(nf,aut,x)=Apply the Galois automorphism sigma (polynomial or polymod) to the object x (element or ideal) in the number field nf galoisconj getheap()=2-component vector giving the current number of objects in the heap and the space they occupy hermite hilb(x,y,p)=Hilbert symbol at p of x,y (integers or fractions) idealapprfact(nf,x)=x being a prime ideal factorization with possibly zero or negative exponents, gives an element b such that v_p(b)=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p idealmulred(nf,x,y)=reduced product of the two ideals x and y in the number field nf idealpow(nf,x,n)=n-th power of the ideal x in HNF in the number field nf intgen jell nfdiveuc(nf,a,b)=gives algebraic integer q such that a-bq is small nupow(x,n)=n-th power of primitive positive definite quadratic form x using nucomp and nudupl polredabs(x)=a smallest generating polynomial of the number field for the T2 norm on the roots, with smallest index for the minimal T2 norm prime(n)=returns the n-th prime (n C-integer) principalidele(nf,x)=returns the principal idele generated by the algebraic number x in the number field nf rank(x)=rank of the matrix x rayclassno resultant(x,y)=resultant of the polynomials x and y with exact entries resultant2(x,y)=resultant of the polynomials x and y rootmod smithpol solve(X=a,b,expr)=real root of expression expr (X between a and b), where expr(a)*expr(b)<=0 tschirnhaus until(a,seq)=evaluate the expression sequence seq until a is nonzero veclexsort(x): sort the elements of the vector x in ascending lexicographic order kummer for composite relative degree polrel(beta) = %Z
debug [logfile was "%s"]
(bits 0x2/0x4 control output of \left/\PARIbreak) factor_add_primes prime %Z is not in primetable non-invertible polynomial in FpXQX_gcd Mignotte bound: %Z
sumnuminit0 empty matrix in deplin a6 index r1 not an integer break not allowed in test expression global variable: %ld^%ld cglob = %ld. Bach constant <= 0 in buchquad get_lambda
Time %s rel [#rel/#test = %ld/%ld]: %ld
ray units checknf i0 = %ld
t_INT t_QUAD malformed binary file (no name) gen_0
chars: TMPDIR powell for non integral, non CM, exponents element_sqr iscomplex variable must have higher priority in gtopoly negative or zero constant in veceint1 allbase unknown identifier valence, please report gtodblList for up to %ld rounds SQUFOF: second cycle exhausted after %ld iterations,
dropping it
5th%s factoring 0 in ifac_decomp MPQS: striving for %ld relations
MPQS: smallest prime used for sieving FB[%ld] = %ld
MPQS: factoring this number will take %s hours:
N = %Z cannot rename file %s to %s
* Look for subfields of degree %ld
Y = %Z
GaloisConj:%d hop sur %Z iterations
galoisindex for groups of order >127 matrix of non-maximal rank in matrixqz mit = %Z
B = %Z
C = %Z
ODD # rational integer roots = %ld: minim0 not an element of (Z/nZ)* in order non integral index in suminf c10 = %Z
Math::Pari::FETCH Math::Pari::loadPari Math::Pari::setprecision Math::Pari::longword Assignment of a columns into a matrix of incompatible height _gcmp GDVDI V=GEp V=GGED rv x, n abs is not meromorphic at 0 error in rootsold(): using roots2() lx<ly in Flx_addmul_inplace factmod: %lu is not prime * Finding eigenvalues
changevar uncaught error: %ld asinh(x): inverse hyperbolic sine of x bnfdecodemodule(nf,fa): given a coded module fa as in bnrdisclist, gives the true module ellgenerators ellheightmatrix ellordinate ellzeta(om,z): om=[om1,om2], value of the Weierstrass zeta function of the lattice generated by om at z factorial(x): factorial of x (x C-integer), the result being given as a real number factorint(x,{flag=0}): factor the integer x. flag is optional, whose binary digits mean 1: avoid MPQS, 2: avoid first-stage ECM (may fall back on it later), 4: avoid Pollard-Brent Rho and Shanks SQUFOF, 8: skip final ECM (huge composites will be declared prime) frac(x): fractional part of x = x-floor(x) lGGDG vS listkill(list): kills list matdetint(x): some multiple of the determinant of the lattice generated by the columns of x (0 if not of maximal rank). Useful with mathnfmod matsolve matsolvemod(M,D,B,{flag=0}): one solution of system of congruences MX=B mod D (M matrix, B and D column vectors). If (optional) flag is non-null return all solutions nfeltmul(nf,a,b): element a. b in nf polredord prime printp(a): outputs a (in beautified format) ending with newline prod(X=a,b,expr,{x=1}): x times the product (X runs from a to b) of expression solve thue(tnf,a,{sol}): solve the equation P(x,y)=a, where tnf was created with thueinit(P), and sol, if present, contains the solutions of Norm(x)=a modulo units in the number field defined by P. If tnf was computed without assuming GRH (flag 1 in thueinit), the result is unconditional type(x): return the type of the GEN x. rfix (conversion to t_REAL) not an algebraic number in isunit # ideals tried = %ld
weighted G matrices small norms gave %ld relations.
vector in new basis = %Z
SubCyclo: %ld not found
Please do not try to break PARI with ridiculous counterfeit data. Thanks! basis2 buchimag centerlift(x)=centered lift of x. Same as lift except for integermods char GVI GLL forvec(x=v,seq)=v being a vector of two-component vectors of length n, the sequence is evaluated with x[i] going from v[i][1] to v[i][2] for i=n,..,1 hell(e,x)=canonical height of point x on elliptic curve E defined by the vector e computed using theta-functions hermite(x)=(upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, using a naive algorithm idealnorm(nf,x)=norm of the ideal x in the number field nf idealtwoelt2 image2(x)=basis of the image of the matrix x incgam3 lllintpartial minim(x,bound,maxnum)=number of vectors of square norm <= bound, maximum norm and list of vectors for the integral and definite quadratic form x; minimal non-zero vectors if bound=0 mod polylogp prod(x,X=a,b,expr)=x times the product (X runs from a to b) of expression quadpoly(x)=quadratic polynomial corresponding to the discriminant x reverse(x)=reversion of the power series x sumalt2 sumpos2 trans(x)=x~=transpose of x vec zideallog(nf,x,bid)=if bid is a big ideal as given by zidealstarinit or zidealstarinitgen , gives the vector of exponents on the generators bid[2][3] (even if these generators have not been computed) (%ld digits displayed) format = %c%ld.%ld
no darkbg 0 (off) PARIpromptEND output broken prettyprinter: '%s' Rg_to_FpXQ pows [P,Q] non positive degree in ffinit lambda'= need positive degree in gdeflate lifting to prec %ld
### K = %d, %Z combinations
variable number too big futu seq symbol already in use
*** Bach constant: %f
class number = %ld argument must be positive in polcyclo precision<=0 in gprec conductor too large in ArtinNumber checkbnf please apply bnrinit(,,1) and not bnrinit(,) incompatible modulus in %s:
mod = %Z,
nf = %Z C(5) = 5 nf_ADDZK flag when nf_ALL set (polredabs) need %Z coefficients in initzeta: computation impossible not a zeta number field in zetakall get_pol gp_readvec_stream: found %ld entries
t_INTMOD invalid range in print_functions_hash .:~:~/gp You never gave me anything to read! nd %ld%s component = qfr( ( + odd exponent in p-adic sqrt second arg must be integer in gsqrtn not an element of (Z/pZ)* in znlog Idealstar needs an integral non-zero ideal: %Z invalid data in qf_base_change non existent component in truecoeff galoissubgroup: not a WSS group nf_factor_bound nf_to_ff not the same variable in compositum new order:
%Z
%Z
plotcursor(w): current position of cursor in rectwindow w ploth(X=a,b,expr,{flags=0},{n=0}): plot of expression expr, X goes from a to b in high resolution. Both flags and n are optional. Binary digits of flags mean: 1=Parametric, 2=Recursive, 4=no_Rescale, 8=no_X_axis, 16=no_Y_axis, 32=no_Frame, 64=no_Lines (do not join points), 128=Points_too (plot both lines and points), 256=Splines (use cubic splines), 512=no_X_ticks, 1024= no_Y_ticks, 2048=Same_ticks (plot all ticks with the same length). n specifies number of reference points on the graph (0=use default value). Returns a vector for the bounding box plothraw plotlinetype vLGGGG ls Buchray Minkowski bound is too large [ %ld, %ld, %ld ]: %Z
*** testing p = %lu
not a polynomial infinite precision (giant step at p = %lu)
Rho: using X^2%+1ld for up to %ld rounds of 32 iterations
IFAC: cofactor = %Z
prime equals composite in ifac_sort_one {%ld @ %s : %s}
* {%ld @ %s : %s}
MPQS: X^2 - Y^2 != 0 mod N
MPQS: wrong relation found after Gauss field not Galois or Galois group not weakly super solvable GaloisAnalysis:p=%ld l=%ld group=%ld deg=%ld ord=%ld
GaloisConj:Sortie Init Test
A4GaloisConj:O=%Z
hnflll, k = %ld / %ld hnfall
i = %ld: name "%s" for terminal too long Terminal does not define reset perl -MConfig -wle %cuse Term::Gnuplot;print $INC{qq(Term/Gnuplot.pm)};print $Config{dlext}%c not a prime in Fp_sqrt step equal to zero in forstep ratlift failed to catch d1 == 0
Import of Perl function with too many arguments Math::Pari::interface34 Math::Pari::interface73 Math::Pari::pari2bool sv Calling Perl via PARI with an unknown interface: avoiding loop arg1, arg2=0, arg3=gen_0 not an integer modulus in cvtop popping %s (bloc no %ld)
in %s; new prec = %ld
siginter Mod Strexpand abs besselh1 GDGp bnfisprincipal denominator(x): denominator of x (or lowest common denominator in case of an array) ellisoncurve(e,x): true(1) if x is on elliptic curve e, false(0) if not ellrootno(e,{p=1}): root number for the L-function of the elliptic curve e. p can be 1 (default), global root number, or a prime p (including 0) for the local root number at p ellsigma ellzeta GDGD0,L,Dn idealadd idealfactor(nf,x): factorization of the ideal x given in HNF into prime ideals in the number field nf matisdiagonal nfdisc norm(x): norm of x numdiv(x): number of divisors of x numerator(x): numerator of x rnfbasis rnfdisc(nf,pol): given a pol with coefficients in nf, gives a 2-component vector [D,d], where D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 rnfpseudobasis setunion shiftmul(x,n): multiply x by 2^n (n>=0 or n<0) GD1,L, substpol substpol(x,y,z): in expression x, replace the polynomial y by the expression z, using remainder decomposition of x. sumpos truncate variable(x): main variable of object x. Gives p for p-adic x, error for scalars gch non-positive integer in glngamma Bach constant <= 0 in buch adding vector = %Z
bestappr(x,k)=gives the best approximation to the real x with denominator less or equal to k boundfact(x,lim)=partial factorization of the integer x (using primes up to lim) buchinitfu buchrayinitgen(bnf,ideal)=given a big number field as output by buchinitfu (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, initializes data for computing in the ray class group corresponding to this module. In particular, the fifth component is the ray class group structure ceil(x)=ceiling of x=smallest integer>=x changevar(x,y)=change variables of x according to the vector y convol discrayrel factoredpolred idealapprfact idealhermite jacobi(x)=eigenvalues and orthogonal matrix of eigenvectors of the real symmetric matrix x minideal(nf,ix,vdir)=minimum of the ideal ix in the direction vdir in the number field nf numer pf(x,p)=returns the prime form whose first coefficient is p, of discriminant x primedec(nf,p)=prime ideal decomposition of the prime number p in the number field nf as a vector of 5 component vectors [p,a,e,f,b] representing the prime ideals pZ_K+a.Z_K, e,f as usual, a as vector of components on the integral basis, b Lenstra's constant resultant2 rhorealnod(x,sq)=single reduction step of the binary quadratic form x with D>0 without distance function where sq=[sqrt D] simplefactmod size smallfact(x)=partial factorization of the integer x (using only the stored primes) srgcd Step 2
Step 13
[%ld,%ld,%ld] readline prettyprinter = "%s"
format fflgen Polynomials not irreducible in FpX_ffintersect Knapsack missing nf in factorbackelt qrom2: iteration %ld: %Z
no such component in vecextract Entering gauss with inexact=%ld
gauss_pivot. k=%ld, n=%ld a stringified flag does not start with an id a4 w unknown member function
KC = %ld, need %ld relations
qrf5_rho_pow incorrect bigray field C(4) = 4 D_6(6) = [3]2 Used : %ld long words (%ld K)
Available : %ld long words (%ld K)
]
}
} %s is a GP binary file. Please use writebin %.8s%s not a p-adic argument in teichmuller gcos not a rational curve in ellintegralmodel ellinit data not accurate enough. Increase precision not the same number field in algtobasis ffshanks treating pr^%ld, pr = %Z
evaluation of a power series > @ rnf function [secure mode]: about to install '%s'. OK ? (^C if not)
vLD0,G,D0,G,D0,L, zero ideal in idealfactor quotient not integral in idealdivexact not a module in %s can't deflate %ld %ld l
(%s Pollard-Brent failed.
SQUFOF: giving up, time = %ld ms
7th stored (largest) factor no. %ld...
== {%s}
index i = %ld
MPQS: got two factors, looking for more...
unknown 2 * M = %Z
please apply galoisinit first GaloisConj:denominator:%Z
GaloisConj: G[%d]=%Z of relative order %d
A4GaloisConj:orb=%Z
Galoisconj:Subgroups list:%Z
Classification of transitive groups of order > 30 is not known smithall accuracy lost in matfrobenius matgen = %Z
Shanks distance must be a t_REAL in qfr reducible form in qfr_init k = dimension 0 in fincke_pohst New bound: %Z roots (conjugates) negative number of columns in matrix non integral index in sumalt All solutions are <= %Z
PARI: %s Math::Pari::_to_int _flexible_void GGGD0,L,p V=GGE GGDVDVD # gaffect (gen_2) gaffect (gi) normalizepol lbot>ltop in gerepile DG Mat({x=[]}): transforms any GEN x into a matrix. Empty matrix if x is omitted bezoutres bitneg bittest contfrac GDGDG vV=GDGI idealdiv GGGD0,L, intcirc(X=a,R,s,{tab}): numerical integration of s on the circle |z-a|=R, divided by 2*I*Pi. tab is as in intnum. lcm(x,{y}): least common multiple of x and y, i.e. x*y / gcd(x,y) GGL listsort(list,{flag=0}): sort list in place. If flag is non-zero, suppress all but one occurence of each element in list log matkerint nextprime(x): smallest pseudoprime >= x nfeltdivrem(nf,a,b): gives [q,r] such that r=a-bq is small nfroots({nf},pol): roots of polynomial pol belonging to nf (Q if omitted) without multiplicity padicappr(x,a): p-adic roots of the polynomial x congruent to a mod p primes(n): returns the vector of the first n primes (n C-integer) prodeuler rnfbasistoalg(rnf,x): relative version of nfbasistoalg, where rnf is a relative numberfield setisset weber GGGDG PHASE 1: check primes to Zimmert bound = %lu
*** p = %lu
fundamental units too large buchgen(P,...)=compute the structure of the class group and the regulator for the number field defined by the polynomial P. See manual for the other parameters (which can be omitted) V=GGIDG discf(x)=discriminant of the number field defined by the polynomial x using round 4 euler=euler()=euler's constant with current precision gamh(x)=gamma of x+1/2 (x integer) gauss gaussmodulo(M,D,Y)=(long)gen_1 solution of system of congruences MX=Y mod D idealappr(nf,x)=x being a fractional ideal, gives an element b such that v_p(b)=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p idealpowred initalg initzeta inverseimage(x,y)=an element of the inverse image of the vector y by the matrix x if one exists, the empty vector otherwise isdiagonal(x)=true(1) if x is a diagonal matrix, false(0) otherwise isqrt(x)=integer square root of x (x integer) issqfree(x)=true(1) if x is squarefree, false(0) if not jbesselh lllrat(x)=lll reduction of the vectors forming the matrix x, computations done with rational numbers (gives the unimodular transformation matrix) mat nfmul(nf,a,b)=element a.b in nf LGp primes(n)=returns the vector of the first n primes (n C-integer) reorder(x)=reorder the variables for output according to the vector x resultant rnfsteinitz(nf,order)=given an order as output by rnfpseudobasis, gives [A,I,..] where (A,I) is a pseudo basis where all the ideals except perhaps the last are trivial setunion(x,y)=union of the sets x and y smithclean sort(x)=sort in ascending order of the vector x taniyama(e)=modular parametrization of elliptic curve e vecindexsort(x): indirect sorting of the vector x isvirtualunit significant terms (bits 0x2/0x4 control matched-insert/arg-complete) lines histsize help = "%s"
IFAC: Stop: remaining %Z
resultant mod %ld (bound 2^%ld, stable = %d) QXQ_inv %ld factor for general polynomials special_pivot output:
%Z
Fourier transform of oscillating functions incorrect beginning value in sumnum incorrect length in sum hnfdivide missing eigenspace. Compute the matrix to higher accuracy, then restart eigen at the current precision id too long in a stringified flag a1 a2 [+++] unknown parser code user function %s: variable %Z declared twice form_to_ideal index too large in vecsort cpl = 2^%ld
L(6):2 = PGL(2,5) = S_5(6) Found %ld minimal polynomials.
too many terms in dirzetak s = 1 is a pole (gzetakall) [;] matrix(0,%ld,j,k,0) \* gpow: underflow or overflow p-adic argument out of range in gexp can't evaluate log(ellsigma) at lattice point inverse nonexistent component pass no %ld
plotpointtype(w,type): change the type of following points in rectwindow w. type -1 corresponds to a dot, larger values may correspond to something else. w=-1 changes highlevel plotting plotrbox not a prime ideal factorization in idealchinese what's going on ? rectdraw (got [2]Q...[10]Q)
, or avoiding nonexistent factors in ifac_whoiswho MPQS: %4.1f%% of the polynomials yielded no candidates
several FB[%ld]=%ld%s %s @ %s :%s
[1]: mpqs_solve_linear_system TR_POL(-1), i = %ld/%ld galoisanalysis() Entering hnfspec
non integral matrix in smithall
Output of isin_%ld_G_H(%ld,%ld): %ld Unsupported function map3d_xy called Terminal does not define point qfr_unit_by_disc npass = %ld, red. last time = %ld, log_2(det) ~ %ld
delta = %d, t = %d, cond = %lf
Math::Pari::FETCHSIZE Math::Pari::set_gnuterm Math::Pari::setprimelimit Math::Pari::added_sections cv, name, numargs = 1, help = NULL Expected VOID return type, got code '%s' Unexpected syntax of default argument '%s' in prototype '%s' arg1 arg1, arg2 arg1, arg2=0, arg3=0 _sin GGD0,L factorpadic2 for non-monic polynomial entering recover(), loc = %ld
I acosh alias besseljh(n,x): J-bessel function of index n+1/2 and argument x, where n is a non-negative integer lG bnfclgp(P,{tech=[]}): compute the class group of the number field defined by the polynomial P. If P is a non-zero integer, it is interpreted as a quadratic discriminant. See manual for details about tech bnfisunit divisors(x): gives a vector formed by the divisors of x in increasing order divrem ellconvertname ellinit GGDGp ellorder(e,p): order of the point p on the elliptic curve e over Q, 0 if non-torsion ellsearch factorcantor factorcantor(x,p): factorization mod p of the polynomial x using Cantor-Zassenhaus galoisinit galoissubcyclo gammah(x): gamma of x+1/2 (x integer) idealprincipal(nf,x): returns the principal ideal generated by the algebraic number x in the number field nf intfuncinit intmellininvshort listinsert(list,x,n): insert x at index n in list, shifting the remaining elements to the right mathnfmodid(x,d): (upper triangular) Hermite normal form of x concatenated with d times the identity matrix matid(n): identity matrix of order n (n C-integer) min moebius(x): Moebius function of x nfhilbert lGGGDG nfhnfmod(nf,x,detx): if x=[A,I], and detx is a multiple of the ideal determinant of x, gives a pseudo-basis of the module sum A_jI_j qfminim rnfalgtobasis rnfdedekind rnfeltreltoabs rnfeltup round(x,{&e}): take the nearest integer to all the coefficients of x. If e is present, do not take into account loss of integer part precision, and set e = error estimate in bits setintersect setsearch sumnum tanh vecmin vectorv gath product from 0 to N-1 insufficient precision for fundamental units precision too low for generators, e = %ld completing bnf (building matal)
***** check = %f
znstar_cosets anell(e,n)=computes the first n Fourier coefficients of the L-function of the elliptic curve e (n<32768) buchgen buchgenforcefu(P,...)=compute the structure of the class group, the regulator a primitive root of unity and a system of fundamental units for the number field defined by the polynomial P, and insist until the units are obtained. See manual for the other parameters (which can be omitted) cf2 compositum2(pol1,pol2)=vector of all possible compositums of the number fields defined by the polynomials pol1 and pol2, with roots of pol1 and pol2 expressed on the compositum polynomials cyclo fibo gamh ideallllred(nf,x,vdir)=LLL reduction of the ideal x in the number field nf along direction vdir, in HNF imag(x)=imaginary part of x ker(x)=basis of the kernel of the matrix x kro(x,y)=kronecker symbol (x/y) lllgramint nfdiv(nf,a,b)=element a/b in nf nfpow(nf,a,k)=element a^k in nf polredabs2 GV=GGI rnfdiscf rnfequation2 rnfhermitebasis smallpolred2(x)=partial reduction of the polynomial x (gives elements and minimal polynomials) torsell(e)=torsion subgroup of elliptic curve e: order, structure, generators vvector while(a,seq)=while a is nonzero evaluate the expression sequence seq. Otherwise 0 zidealstarinitgen(nf,I)=6-component vector [I,v,fa,f2,U,V] where v is as in zidealstar fa is the prime ideal factorisation of I and f2, U and V are technical but essential to work in (Z_K/I)^* secure ? negative exponent in bitwise negation bitwise and bitwise xor powers is only [] or [1] in FpX_FpXQV_compo S_2 bound: %Z^%ld
RgX_gcd_simple nfgcd: p=%d
MultiLift: bad args not an integer matrix in detint gauss_pivot b4 e local( ); quadray needs a fundamental discriminant initial not a series in convol no data in polinterpolate 2A_4(6) = [2^3]3 = 2 wr 3 S_4(6c) = 1/2[2^3]S(3) F_36(6):2 = [S(3)^2]2 = S(3) wr 2 galois (bug1) polredabs0 %ld objects on heap occupy %ld long words
I/O: new pariFILE %s (code %d)
I : 0. GPTMPDIR ellpointtoz: %s square root
prime too large in apell2, use apell not an integral model in akell powell for nonintegral CM exponent torsell (bug3) Pohlig-Hellman: DL mod %Z^%ld
gvar not the same prime in padicprec nonexistent component in truecoeff invalid vector in hqfeval Group( original absolute generator: %Z
treating %Z
plothsizes({flag=0}): returns array of 6 elements: terminal width and height, sizes for ticks in horizontal and vertical directions, width and height of characters. If flag=0, sizes of ticks and characters are in pixels, otherwise are fractions of the screen size plotkill(w): erase the rectwindow w plotmove psploth generic conversion to finite field pol = %Z
Mahler bound for regulator: %Z
bnrdiscray non invertible matrix in gauss rectpoints %.5g Rho: restarting for remaining rounds...
or ifac_totient ifac_sumdivk SQUFOF: found factor %ld from ambiguous form
after %ld steps on the ambiguous cycle, time = %ld ms
Jacobi sums and tables computed
MPQS: sizing out of tune, FB too small or
way too few primes in A : f = %Z
pol. found = %Z
GaloisConj:Back to Earth:%Z
not a rational matrix in matrixqz galois files %s not compatible
RES %d K%ld algdep0 maximal number of vectors must be provided final sort & check...
FFT primitive root mod 2^%ld does not exist Math::Pari::interface21 Math::Pari::interface2199 Math::Pari::interface24 Math::Pari::interface29_old Math::Pari::interface84 ;$ Math::Pari::lgefint Expected int return type, got code '%s' _sqrt _flexible_gen vV=GID0,L, LV=GGIpD0,L,D0,L, %s %2ld: %s
forbidden divisor %Z in ggval gaffect (gen_m1) polfnf: choosing k = %ld
*** Error in the PARI system. End of program.
Set({x=[]}): convert x into a set, i.e. a row vector with strictly increasing coefficients. Empty set if x is omitted addprimes atan(x): inverse tangent of x bnrconductor(a1,{a2},{a3},{flag=0}): conductor f of the subfield of the ray class field given by a1,a2,a3 (see bnrdisc). flag is optional and can be 0: default, 1: returns [f, Cl_f, H], H subgroup of the ray class group modulo f defining the extension, 2: returns [f, bnr(f), H] bnrisconductor bnrstark break({n=1}): interrupt execution of current instruction sequence, and exit from the n innermost enclosing loops centerlift(x,{v}): centered lift of x. Same as lift except for integermods ellglobalred(e): e being an elliptic curve, returns [N,[u,r,s,t],c], where N is the conductor of e, [u,r,s,t] leads to the standard model for e, and c is the product of the local Tamagawa numbers c_p eta galoisinit(pol,{den}): pol being a polynomial or a number field as output by nfinit defining a Galois extension of Q, compute the Galois group and all neccessary informations for computing fixed fields. den is optional and has the same meaning as in nfgaloisconj(,4)(see manual) galoissubgroups idealintersect(nf,x,y): intersection of two ideals x and y in the number field defined by nf idealstar matmuldiagonal(x,d): product of matrix x by diagonal matrix whose diagonal coefficients are those of the vector d, equivalent but faster than x*matdiagonal(d) numtoperm LG poldiscreduced rnfhnfbasis(bnf,order): given an order as output by rnfpseudobasis, gives either a true HNF basis of the order if it exists, zero otherwise rnfisnorminit(pol,polrel,{flag=2}): let K be defined by a root of pol, L/K the extension defined by polrel. Compute technical data needed by rnfisnorm to solve norm equations Nx = a, for x in L, and a in K. If flag=0, do not care whether L/K is Galois or not; if flag = 1, assume L/K is Galois; if flag = 2, determine whether L/K is Galois serconvol(x,y): convolution (or Hadamard product) of two power series sqrt GGD&p until(a,seq): evaluate the expression sequence seq until a is nonzero bus error: bug in PARI or calling program LIMC = %ld, LIMC2 = %ld
buchall (%s) *** Changing sub factor base
apell(e,p)=computes a_p for the elliptic curve e using Shanks-Mestre's method arg(x)=argument of x,such that -pi<arg(x)<=pi bytesize classno2(x)=class number of discriminant x decodemodule denom(x)=denominator of x (or lowest common denominator in case of an array) discrayabs discrayrelcond(bnr,subgroup)=relative [N,R1,rnfdiscf] of the subfield of the ray class field bnr given by buchrayinit, defined by the HNF matrix subgroup. Result is zero if module is not the conductor factorpadic2(x,p,r)=p-adic factorization of the polynomial x to precision r, using Buchmann-Lenstra factpol hermite2 hilbp(x,y)=Hilbert symbol of x,y (where x or y is integermod or p-adic) hyperu(a,b,x)=U-confluent hypergeometric function ideallistunitgen(bnf,bound)=2-component vector [L,U] where L is as ideallistzstar, and U is a vector of vector of zinternallogs of the units, with generators idealpowred(nf,x,n)=reduced n-th power of the ideal x in HNF in the number field nf if(a,seq1,seq2)=if a is nonzero, seq1 is evaluated, otherwise seq2 isfund legendre(n)=legendre polynomial of degree n (n C-integer) lllint(x)=lll reduction of the vectors forming the matrix x when the gram matrix is integral (gives the unimodular transformation matrix) matrixqz(x,p)=transforms the rational or integral mxn (m>=n) matrix x into an integral matrix with gcd of maximal determinants equal to 1 if p is equal to 0, not divisible by p otherwise nfhermite(nf,x)=if x=[A,I], gives a pseudo-basis of the module sum A_jI_j norml2(x)=square of the L2-norm of the vector x nucomp(x,y,l)=composite of primitive positive definite quadratic forms x and y using nucomp and nudupl, where l=[|D/4|^(1/4)] is precomputed pf polint(xa,ya,x)=polynomial interpolation at x according to data vectors xa, ya polredabsfast(x)=a smallest generating polynomial of the number field for the T2 norm on the roots polsym(x,n)=vector of symmetric powers of the roots of x up to n primroot(n)=returns a primitive root of n when it exists rayclassno(bnf,x)=ray class number of the module x for the big number field bnf. Faster than buchray if only the ray class number is wanted rnfpolred(nf,pol)=given a pol with coefficients in nf, finds a list of polynomials defining some subfields, hopefully simpler smallbuchinit theta(q,z)=Jacobi sine theta-function Step 6
(external prettyprint) primelimit [secure mode]: can't modify '%s' default (to %s) denominators not allowed in divisors ZY_ZXY_rnfequation subresext, dr = %ld a3 t2 incorrect type in %s this code has to come first I can't remember before the big bang be honest for primes from %ld to %ld
FindModulus class field not totally real in bnrstark A6 gzetakall %c[%ld;%ldm t_POL + binary output (precp=%ld,valp=%ld): Vecsmall([ non zero exponent in gsincos element_div element_pow subst: unexpected variable precedence different number of variables and values in substvec incorrect argument in O() not an integer index in jbesselh hyperu's third argument must be positive nstop = %ld
zeta of power series polylog around a!=0 vecsmall_copy Hensel lift ... mod p^k (avma - bot = %lu)
non-monic relative polynomials plotinit(w,{x=0},{y=0},{flag=0}): initialize rectwindow w to size x,y. If flag!=0, x and y express fractions of the size of the current output device. x=0 or y=0 means use the full size of the device plotscale r1>15 in discrayabslistarch Starting zidealstarunits computations
column #%ld of the matrix log(b_j/Q): %Z
factordivexact is not exact! incorrect rectwindow number in graphic function (%ld not in [0, %ld]) stroke
Rho: searching small factor of %ld-bit integer
SQUFOF: first cycle exhausted after %ld iterations,
dropping it
OddPwrs: passed modular checks
IFAC: prime %Z
appears at least to the power %ld
MPQS: next sort point at %3.1f%%
%lu %lu MPQS: combining
p too small in fixedfieldsympol FixedField: Found: %Z
FixedField: Sym: %Z
GaloisAnalysis:non Galois for p=%ld
M GaloisConj: Fixed field %Z
not a rational polynomial in conjvec hnf_special[1]. i=%ld starting SNF loop gsmithall EVEN too large precision in preci() No such elliptic curve in database Roots: %Z
FFTinit p = 1 in hilbert() discriminant too big in classno forpari c11 = %Z
Entering CF...
LLL failed. Increasing kappa
Not a vector where column of a matrix expected Math::Pari::lg Expected long return type, got code '%s' gor _gand gaffect (gen_1) addition multiplication Str({str}*): concatenates its (string) argument into a single string addprimes({x=[]}): add primes in the vector x to the prime table to be used in trial division. x may also be a single integer. Composite "primes" are allowed, and in that case you may later get a message "impossible inverse", which will give you some factors. List the current extra primes if x is omitted. If some primes are added which intersect non trivially the existing table entries, suitable updating is done GGp agm(x,y): arithmetic-geometric mean of x and y alias("new","old"): new is now an alias for old asinh bnfissunit(bnf,sfu,x): bnf being output by bnfinit (with flag<=2), sfu by bnfsunit, gives the column vector of exponents of x on the fundamental S-units and the roots of unity if x is a unit, the empty vector otherwise D1,L, ceil D"",r,D"",s,D0,L, ellchangecurve ellj eulerphi(x): Euler's totient function of x GGLD0,L, idealcoprime idealpow(nf,x,n,{flag=0}): n-th power of the ideal x in HNF in the number field nf If (optional) flag is non-null, reduce the result imag incgam intfouriersin(X=a,b,x,s,{tab}): numerical integration from a to b of sin(2*Pi*x*X)*s(X) from a to b, where a, b, and tab are as in intnum. This is the sine-Fourier transform if a=-infty and b=+infty. kronecker(x,y): kronecker symbol (x/y) listcreate nfeltreduce nfkermodpr(nf,x,pr): kernel of the matrix x in Z_K/pr, where pr is in modpr format (see nfmodprinit) nfmodprinit nfsubfields GGDnD0,L, poltchebi(n,{v=x}): Tchebitcheff polynomial of degree n (n C-integer), in variable v qfbcompraw(x,y): Gaussian composition without reduction of the binary quadratic forms x and y rnfeltabstorel(rnf,x): transforms the element x from absolute to relative representation rnfequation(nf,pol,{flag=0}): given a pol with coefficients in nf, gives the absolute equation apol of the number field defined by pol. flag is optional, and can be 0: default, or non-zero, gives [apol,th], where th expresses the root of nf.pol in terms of the root of apol rnfidealreltoabs rnfidealup serlaplace setrand(n): reset the seed of the random number generator to n teichmuller write(filename,a): write the string expression a (same output as print) to filename writetex(filename,a): write the string expression a (same format as print) to filename, in TeX format zeta(s): Riemann zeta function at s with s a complex or a p-adic number not enough memory, new stack %lu user interrupt gacos is %Z
non-monic polynomial. Change of variables discarded codeprime
++++ cglob = %ld: new relation (need %ld) truncation error in bestappr
adj buchgenfu conductor coredisc2(n)=(long)gen_2-component row vector [d,f], where d is the discriminant of the quadratic field Q(sqrt(n)) and n=df^2. f may be a half integer divsum(n,X,expr)=sum of expression expr, X running over the divisors of n eta(x)=eta function without the q^(1/24) factoreddiscf(x,p)=discriminant of the maximal order defined by the polynomial x, where p is the matrix of the factorization of the discriminant of x factornf(x,t)=factorization of the polynomial x over the number field defined by the polynomial t hermitehavas(x)=3-component vector [H,U,P] such that H is an (upper triangular) Hermite normal form of x with extra zero columns, U is a unimodular matrix and P is a permutation of the rows such that P applied to xU gives H, using Havas's algorithm idealcoprime(nf,x,y)=gives an element b in nf such that b.x is an integral ideal coprime to the integral ideal y ideallistunit isprincipalforce(bnf,x)=same as isprincipal, except that the precision is doubled until the result is obtained issquare(x)=true(1) if x is a square, false(0) if not jell(x)=elliptic j invariant of x kerint log(x)=ln(x)=natural logarithm of x nfhermitemod(nf,x,detx)=if x=[A,I], and detx is a multiple of the ideal determinant of x, gives a pseudo-basis of the module sum A_jI_j nfpow o ordell permutation2num(vect)=ordinal (between 1 and n!) of permutation vect polredabs2(x)=gives [pol,a] where pol is as in polredabs, and alpha is the element whose characteristic polynomial is pol real(x)=real part of x rnfhermitebasis(bnf,order)=given an order as output by rnfpseudobasis, gives either a true HNF basis of the order if it exists, zero otherwise smalldiscf(x)=discriminant of the number field defined by the polynomial x where one assumes that no square of a prime>primelimit divides the discriminant of x smallpolred sum(x,X=a,b,expr)=x plus the sum (X goes from a to b) of expression expr tchebi zetak(nfz,s)=Dedekind zeta function of the number field nfz at s, where nfz is the vector computed by initzeta (NOT by initalg) [rnfkummer] compositum naive reduction mod U^l: unit exp. = %Z
[%ld,,%ld] %s = "%s"
prompt_cont \ifx\%s\undefined
\def\%s{%s}\fi
polratlift relatively prime polynomials expected LLL_cmbf: rank decrease
Time setup: %ld
inverse mod %ld (stable=%ld) empty matrix in suppl b2 zk not enough flags in string function signature not a polynomial of degree 2 in quadray p = %lu, q = %lu, e = %ld
reverse polmod does not exist + polrelnum = %Z
F_21(7) = 7:3 L(7) = L(3,2) t_QFI out of range in integer -> character conversion (%ld)
gpow: need integer exponent if series valuation != 0 element_mul element_invmodideal treating a = %ld, b = %ld
invalid data in hqfeval twistpartialzeta (2), j = %ld/%ld 3) Final bound: %Z
compositum: %Z inseparable reducible polynomial in allbase content in fastnu is %Z
qpsoluble incorrect idele in idealaddtoone incorrect hash code in decodemodule Starting discrayabs computations
Default bound for regulator: 0.2
p divides w(K)
not enough precomputed primes, need primelimit ~ incorrect number of components in rectdraw Rho: hang on a second, we got something here...
found %sfactor = %Z
ifac_moebius IFAC: factoring %Z
factor no. %ld is a duplicate%s
Choosing t = %ld
Individual Fermat powerings:
FNEW
MPQS: starting Gauss over F_2 on %ld relations
MPQS: wrapping, more primes for A now chosen near FB[%ld] = %ld
TR_POL(1), i = %ld/%ld 2 * Hadamard bound * ind = %Z
lg(Z) = %ld, lg(Y) = %ld
Not a Galois field in a Galois related function MonomorphismLift: trying early solution %Z
GaloisConj:Frobenius:%Z
S4GaloisConj:Computing isomorphisms %d:%Z
incorrect permutation in permtopol 2nd phase done
[3]: smithall easychar Terminal does not define linetype not a t_QFI in powimag pslq get_emb CF failed. Increasing kappa
Math::Pari::pari2num Math::Pari::pari_print Math::Pari::typ Math::Pari::lgef Math::Pari::initmem Too few args %d for PARI function %s gpow GDGDGD0,L,p vLG a greffe pari.ps archer p addhelp(symbol,"message"): add/change help message for a symbol bigomega bnrrootnumber(bnr,chi,{flag=0}); returns the so-called Artin Root Number, i.e. the constant W appearing in the functional equation of the Hecke L-function associated to chi. Set flag = 1 if the character is known to be primitive ellconvertname(name): convert an elliptic curve name (as found in the elldata database) from a string to a triplet [conductor, isogeny class, index]. It will also convert a triplet back to a curve name. ellpointtoz factorff(x,p,a): factorization of the polynomial x in the finite field F_p[X]/a(X)F_p[X] fibonacci fordiv(n,X,seq): the sequence is evaluated, X running over the divisors of n intnumstep(): gives the default value of m used by all intnum and sumnum routines, such that the integration step is 1/2^m. matker(x,{flag=0}): basis of the kernel of the matrix x. flag is optional, and may be set to 0: default; non-zero: x is known to have integral entries nfeltreducemodpr(nf,a,pr): element a modulo pr in nf, where pr is in modpr format (see nfmodprinit) omega polcoeff polcoeff(x,s,{v}): coefficient of degree s of x, or the s-th component for vectors or matrices (for which it is simpler to use x[]). With respect to the main variable if v is omitted, with respect to the variable v otherwise poldisc polrootsmod(x,p,{flag=0}): roots mod p of the polynomial x. flag is optional, and can be 0: default, or 1: use a naive search, useful for small p poltschirnhaus(x): random Tschirnhausen transformation of the polynomial x polylog V=GGEp qfbpowraw quaddisc rnfeltdown(rnf,x): expresses x on the base field if possible; returns an error otherwise setminus(x,y): set of elements of x not belonging to y iG simplify(x): simplify the object x as much as possible sizebyte(x): number of bytes occupied by the complete tree of the object x solve(X=a,b,expr): real root of expression expr (X between a and b), where expr(a)*expr(b)<=0 sumnum(X=a,sig,expr,{tab},{flag=0}): numerical summation of expr from X = ceiling(a) to +infinity. sig is either a scalar or a two-component vector coding the function's decrease rate at infinity. It is assumed that the scalar part of sig is to the right of all poles of expr. If present, tab must be initialized by sumnuminit. If flag is nonzero, assumes that conj(expr(z)) = expr(conj(z)). thetanullk(q,k): k'th derivative at z=0 of theta(q,z) variable znprimroot(n): returns a primitive root of n when it exists Resetting all traps list = %Z
padicsqrtnlift. degree does not divide phi(n) in subcyclo bezoutres(x,y)=gives a 3-dimensional row vector [u,v,d] such that d=resultant(x,y) and u*x+v*y=d, where x and y are polynomials binary(x)=gives the vector formed by the binary digits of x (x C-integer) bittest(x,n)=gives bit number n (coefficient of 2^n) of the integer x boundcf(x,lmax)=continued fraction expansion of x with at most lmax terms buchgenfu(P,...)=compute the structure of the class group, the regulator a primitive root of unity and a system of fundamental units (if they are not too large) for the number field defined by the polynomial P. See manual for the other parameters (which can be omitted) buchinitforcefu buchrayinit buchrayinit(bnf,ideal)=same as buchrayinitgen, except that the generators are not explicitly computed deplin dirdiv(x,y)=division of the Dirichlet series x by the Dir. series y direuler(p=a,b,expr)=Dirichlet Euler product of expression expr from p=a to p=b, limited to b terms. Expr should be a polynomial or rational function in p and X, and X is understood to mean p^(-s) idealdiv(nf,x,y)=quotient x/y of two ideals x and y in HNF in the number field nf idealfactor(nf,x)=factorization of the ideal x given in HNF into prime ideals in the number field nf idealhermite2(nf,a,b)=hermite normal form of the ideal aZ_K+bZ_K in the number field K defined by nf, where a and b are elements ideallistarchgen ideallistzstar(nf,bound)=vector of vectors of all zidealstarinits of all ideals of norm<=bound, without generators intgen(X=a,b,s)=general numerical integration of s from a to b with respect to X, to be used after removing singularities intinf(X=a,b,s)=numerical integration of s from a to b with respect to X, where a or b can be plus or minus infinity (1.0e4000), but of same sign kerint2(x)=LLL-reduced Z-basis of the kernel of the matrix x with integral entries using a modified LLL lexsort(x)=sort the elements of the vector x in ascending lexicographic order lindep(x)=Z-linear dependencies between components of x (Hastad et al) lllgram modp nfmod(nf,a,b)=gives r such that r=a-bq is small with q algebraic integer nucomp polredabsfast rayclassnolist redreal rndtoi(x)=take the nearest integer to all the coefficients of x, without taking into account loss of integer part precision rnfequation(nf,pol)=given a pol with coefficients in nf, gives the absolute equation of the number field defined by pol roots(x)=roots of the polynomial x using Schonhage's method modified by Gourdon set sigmak signunit smalldiscf smallpolred2 default: inexistent format \vskip\medskipamount\bgroup\bf unknown default: %s FpX_FpXQV_compo: %d FpXQ_mul [%d]
alpha_lambda(mu,p) = %Z
column selection: Q_denom not a variable: break not allowed in print() can't allow allocatemem() in loops two abcissas are equal in polint chk_gen_init: subfield %Z
r p : %Z - (%Z)
expecting a simple variable in ellwp two vector/matrix types in bilhell not a series in serreverse test if polynomial is square-free
2) Conversion from T_2 --> | |^2 bound : %Z
nf_LLL_cmbf: checking factor %ld (avma - bot = %lu)
plotrpoint(w,dx,dy): draw a point (and move cursor) at position dx,dy relative to present position of the cursor in rectwindow w nfsmith for non square matrices please apply bnrinit(,,1) and not bnrinit(,,0) bad subgroup in conductor or discray collecting garbage in impossible assignment I-->I impossible forbidden [caller of] snextpr IFAC: trying MPQS
monomorphismlift() gtrace hnfspec[1] mit = %Z
_%ld Expect a number, got a string Low-level terminals of Gnuplot. Query available terminals via
plotterm("??")
Specify size (if it changable via scaling) as in "termname=300,200".
Add terminal options (if applicable) after the name and SPACE char.
See documentation of options in gnuplot, or, if via Term::Gnuplot, via
perldoc GnuplotTerminals
reducible form in qfr_rho K%ld conformal_pol c14 = %Z
Math::Pari::Ep Math::Pari::pari2iv Math::Pari::interface2099 Math::Pari::__dumpStack Math::Pari::setseriesprecision Math::Pari::initprimes $Math::Pari::initprimes not defined! intiter%i arg1, arg2, arg3 gcmp0 _lex GD0,L,D0,G, RgX_powers prime too big in rootmod2 non-positive precision in rootpadic padicappr polynomial variable must have higher priority in factorff QpX_to_ZX * Eigenvalues computed
reorder Polrev Qfb Gp bnrclassnolist(bnf,list): if list is as output by ideallist or similar, gives list of corresponding ray class numbers GDG dilog elllocalred factorback(f,{e},{nf}): given a factorisation f, gives the factored object back. If this is a prime ideal factorisation you must supply the corresponding number field as last argument. If e is present, f has to be a vector of the same length, and we return the product of the f[i]^e[i] forprime frac galoispermtopol GD0,L,Dn gamma(x): gamma function at x global hyperu hyperu(a,b,x): U-confluent hypergeometric function idealchinese(nf,x,y): x being a prime ideal factorization and y a vector of elements, gives an element b such that v_p(b-y_p)>=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p idealinv(nf,x,{flag=0}): inverse of the ideal x in the number field nf. If flag is omitted or set to 0, use the different. If flag is 1 do not use it ideallistarch intfouriercos(X=a,b,x,s,{tab}): numerical integration from a to b of cos(2*Pi*x*X)*s(X) from a to b, where a, b, and tab are as in intnum. This is the cosine-Fourier transform if a=-infty and b=+infty. intnuminit mathnfmodid matindexrank(x): gives two extraction vectors (rows and columns) for the matrix x such that the extracted matrix is square of maximal rank matinverseimage matsolvemod modreverse nfbasis nfeltdivrem nfeltmod(nf,a,b): gives r such that r=a-bq is small with q algebraic integer nffactor(nf,x): factor polynomial x in number field nf nfgaloisapply(nf,aut,x): Apply the Galois automorphism sigma (polynomial or polymod) to the object x (element or ideal) in the number field nf nfsolvemodpr numdiv padicprec(x,p): absolute p-adic precision of object x polhensellift polroots(x,{flag=0}): complex roots of the polynomial x. flag is optional, and can be 0: default, uses Schonhage's method modified by Gourdon, or 1: uses a modified Newton method print psi(x): psi-function at x qfbclassno(x,{flag=0}): class number of discriminant x using Shanks's method by default. If (optional) flag is set to 1, use Euler products random({N=2^31}): random integer between 0 and N-1 rnfequation rnfpolred setintersect(x,y): intersection of the sets x and y suminf(X=a,expr): infinite sum (X goes from a to infinity) of real or complex expression expr GD0,L,D1,L,p significant pointers lost in gerepile! (please report) overflow in real shift ########## FACTORBASE ##########
base change =
bestappr/regulator basistoalg(nf,x)=transforms the vertical vector x on the integral basis into an algebraic number buchinitforcefu(P,...)=compute the necessary data for future use in ideal and unit group computations, and insist on having fundamental units. See manual for details buchinitfu(P,...)=compute the necessary data for future use in ideal and unit group computations, including fundamental units if they are not too large. See manual for details buchray GDGDGD1,G, conductorofchar det2 diagonal discf2(x)=discriminant of the number field defined by the polynomial x using round 2 factmod(x,p)=factorization mod p of the polynomial x using Berlekamp hermitemod(x,d)=(upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, where d is the non-zero determinant of this lattice image2 incgam1(s,x)=incomplete gamma function (for debugging only) initell(x)=x being the vector [a1,a2,a3,a4,a6], gives the vector: [a1,a2,a3,a4,a6,b2,b4,b6,b8,c4,c6,delta,j,[e1,e2,e3],w1,w2,eta1,eta2,q,area] label(n)=THIS FUNCTION HAS BEEN SUPPRESSED lex(x,y)=compare x and y lexicographically (1 if x>y, 0 if x=y, -1 if x<y) lllgramkerimgen lllgramkerimgen(x)=kernel and lll reduction of the lattice whose gram matrix is the matrix x with polynomial coefficients ln logagm(x)=natural logarithm of x, computed using agm (faster than log for more than a few hundred decimal digits) matextract modulargcd(x,y)=gcd of the polynomials x and y using the modular method nfdivres(nf,a,b)=gives [q,r] such that r=a-bq is small nfmul V=GGIp simplefactmod(x,p)=same as factmod except that only the degrees of the irreducible factors are given sturmpart(x,a,b)=number of real roots of the polynomial x in the interval (a,b] sumpos(X=a,expr)=sum of positive series expr, the formal variable X starting at a threetotwo trace(x)=trace of x weberf(x)=Weber's f function of x (j=(f^24-16)^3/f^24) wf2 \egroup\bgroup\tt removeprime ZZ_%Z[%Z]/(%Z) is not a field in FpX_ffintersect subresall, dr = %ld
group: discsr * Time LLL: %ld
* Time Check Factor: %ld
code error in intnum Junk after an id in a stringified flag b6 can't replace an existing symbol by an alias break not allowed here (reading arguments) incorrect type or length in matrix assignment break not allowed here (reading long) gen_sort Compute Cl(k) S & T F_18(6):2 = [1/2.S(3)^2]2 nfiso or nfincl t_COL
Top : %lx Bottom : %lx Current stack : %lx
%ld variable names used out of %d
/ %s/%s %s(lg=%ld%s): next = %s ]) - sqrtr non positive argument in mplog zero argument in palog module too large in ffshanks non-positive argument in O() lift_intern coset not found in cosets_perm_search polynomial variable must have highest priority in nfroots new order: %Z
fx = %Z, gx = %Z no root in nilord. Is p = %Z a prime? entering Decomp vGD0,L, V=GGIpD0,M,D0,L,
Parametric|1; Recursive|2; no_Rescale|4; no_X_axis|8; no_Y_axis|16; no_Frame|32; no_Lines|64; Points_too|128; Splines|256; no_X_ticks|512; no_Y_ticks|1024; Same_ticks|2048 plothraw(listx,listy,{flag=0}): plot in high resolution points whose x (resp. y) coordinates are in listx (resp. listy). If flag is 1, join points, other non-0 flags should be combinations of bits 8,16,32,64,128,256 meaning the same as for ploth() psplothraw(listx,listy,{flag=0}): same as plothraw, except that the output is a postscript program in psfile (pari.ps by default) unif_mod_fZ element not in ideal in ideal_two_elt2 element does not belong to ideal in ideal_two_elt2 non Galois extension in rnfnormgroup not a square matrix reducible polynomial trying to overwrite a universal object not a row vector in ploth p = %lu, setting up for B2
composite squfof [caller of] (5n is a square) - ruled out
IFAC: found %ld large prime (power) factor%s.
found factor
%Z
currently lost to the factoring machinery Rho: time = %6ld ms, %3ld round%s
... partial impossibly short in ifac_sort_one MQPS: short of space -- another buffer for sorting
error whilst writing to file %s MPQS: resplitting a factor after %ld kernel vectors
, looking for more... MPQS: wrapping up vector of %ld factors
lifting embedding mod p^k = %Z^%ld
coeff too big for embedding
rootpadicfast() GaloisConj:%Z
GaloisConj: not found, %d hops
hnf_special[2]. i=%ld after phase1:
variable must have higher priority in matfrobenius first pass in hnffinal done
galois files not available
[missing %s] ----> Group # %ld/%ld:
Incorrect curve name in ellconvertname %s/elldata/ell%ld error setting terminal "%s" Init: trying delta = %d, t = %d
bound = 0 in minim2 Z_issquare missing exponent Fp_sqrt incorrect size in pnqn Fp_sqrtl identical index variables in matrix expected an integer in bnfisintnorm inithue ratlift $;@ Math::Pari::interface29 Math::Pari::interface4 Math::Pari::interface31 Math::Pari::interface35 Math::Pari::interface48 Math::Pari::interface19 Math::Pari::interface86 Math::Pari::ifact Math::Pari::have_graphics g, n, elt in, dummy1, dummy2 interface V=GIp gtofp listinsert polrootsmod can't trap memory errors accurer user Col Vec({x=[]}): transforms the object x into a vector. Empty vector if x is omitted addhelp algdep(x,n,{flag=0}): algebraic relations up to degree n of x, using lindep([1,x,...,x^(n-1)], flag). bitand bnfclassunit bnfnarrow bnfsunit conjvec(x): conjugate vector of the algebraic number x ellidentify(E): look up the elliptic curve E in the elldata database and return [[N, M, ...], C] where N is the name of the curve in J. E. Cremona database, M the minimal model and C the coordinates change (see ellchangecurve). galoissubfields(G,{flags=0},{v}):Output all the subfields of G. flags have the same meaning as for galoisfixedfield gcd(x,{y}): greatest common divisor of x and y. getstack global(x): declare x to be a global variable idealchinese intfourierexp(X=a,b,x,s,{tab}): numerical integration from a to b of exp(-2*I*Pi*x*X)*s(X) from a to b, where a, b, and tab are as in intnum. This is the ordinary Fourier transform if a=-infty and b=+infty. Note the minus sign. intnumromb(X=a,b,s,{flag=0}): numerical integration of s (smooth in ]a,b[) from a to b with respect to X. flag is optional and mean 0: default. s can be evaluated exactly on [a,b]; 1: general function; 2: a or b can be plus or minus infinity (chosen suitably), but of same sign; 3: s has only limits at a or b matfrobenius moebius newtonpoly nfeltmulmodpr pollead polresultant(x,y,{v},{flag=0}): resultant of the polynomials x and y, with respect to the main variables of x and y if v is omitted, with respect to the variable v otherwise. flag is optional, and can be 0: default, assumes that the polynomials have exact entries (uses the subresultant algorithm), 1 for arbitrary polynomials, using Sylvester's matrix, or 2: using a Ducos's modified subresultant algorithm quadunit rnfidealnormabs sigma sizedigit sumnuminit tanh(x): hyperbolic tangent of x thetanullk vecextract non-cyclic case in polsubcyclo: use galoissubcyclo instead algdep2(x,n,dec)=algebraic relations up to degree n of x where dec is as in lindep2 apell2 discrayabslist divres(x,y)=euclidean division of x by y giving as a 2-dimensional column vector the quotient and the remainder exp(x)=exponential of x fordiv(n,X,seq)=the sequence is evaluated, X running over the divisors of n gcd(x,y)=greatest common divisor of x and y hermitemod hvector idealaddmultone idealval(nf,x,p)=valuation at p given in primedec format of the ideal x in the number field nf initalgred intnum(X=a,b,s)=numerical integration of s from a to b with respect to X isirreducible lll1(x)=old version of lll reduction of the vectors forming the matrix x (gives the unimodular transformation matrix) lllgram1(x)=old version of lll reduction of the lattice whose gram matrix is x (gives the unimodular transformation matrix) order(x)=order of the integermod x in (Z/nZ)* polred(x)=reduction of the polynomial x (gives minimal polynomials only) polzag(n,m)=Zagier's polynomials of index n,m qfi(a,b,c)=binary quadratic form a*x^2+b*x*y+c*y^2 with b^2-4*a*c<0 rootpadic(x,p,r)=p-adic roots of the polynomial x to precision r sylvestermatrix(x,y)=forms the sylvester matrix associated to the two polynomials x and y. Warning: the polynomial coefficients are in columns, not in rows tan(x)=tangent of x teich(x)=teichmuller character of p-adic number x weipell(e)=formal expansion in x=z of Weierstrass P function zidealstar this function has been suppressed colors = "%s"
1 TeXstyle "/usr/local/lib/pari/gphelp" bitwise or zero argument in an arithmetic function not a factorization in polhensellift not an integral factorization in polhensellift leftright_pow inexact computation in RgX_extgcd LLL_cmbf DDF: wrong numbers of factors exponential increase in integral transform [install] identifier '%s' already in use tate break not allowed in array context expected character: '%c' instead of FB = %Z
different lengths in polinterpolate n too small (%ld) in numtoperm different pointers in ff_poltype gmulsg incorrect data in eltreltoabs .fu main variable in bnrstark must not be x quickpol RecCoeff incorrect prime ideal Tschirnhaus transform. New pol: %Z F_18(6) = [3^2]2 = 3 wr 2 S_4(6d) = [2^2]S(3) matrices t_COMPLEX no such function 1) \cr
input unexpected closing brace num = coef of degree %ld = agm of two vector/matrices zero argument in mplog [apell1] baby steps, s = %ld isint sum from 1 to N-1 p-adic jbessel function root exponent: %ld
IndexPartial: discriminant disc. factorisation 0 argument in nfhilbert nfhilbert not soluble at real place %ld
plotrecthraw(w,data,{flags=0}): plot graph(s) for data in rectwindow w, where data is a vector of vectors. If plot is parametric, length of data should be even, and pairs of entries give curves to plot. If not, first entry gives x-coordinate, and the other ones y-coordinates. Admits the same optional flags as plotrecth, save that recursive plot is meaningless sorry, too many primes to check Beta list = %Z
impossible inverse modulo: not enough memory you must initialize the rectwindow first B2 = %6lu, gss = %4ld*420
(baby step table complete)
Rho: fast forward phase (%ld rounds of 64)...
SQUFOF: found factor %ld^2
composite IFAC: a factor was a power of another prime factor
misaligned partial detected in ifac_sort_one Number of Fermat powerings = %lu
MPQS: done sorting%s, time = %ld ms
MPQS: decomposed a %s
GaloisFixedField:den=%Z mod=%Z
GaloisConj: Solution too large, discard it.
S4GaloisConj:Testing %d/8 %d:%d:%d
s4test() GaloisIndex: Using hash value s=%ld
hnfspec[2] COS opening %s Incorrect vector in ellconvertname positive discriminant in %s qfr_unit Partial = %Z
truncr (precision loss in truncation) Bad PARI variable name "%s" specified arg1, arg2, arg3, arg4=0 arg1, arg2, arg3, arg4, arg5, arg6=0, arg7=0 gpui _gadd Unsupported interface %d and no code for a Pari function %s <null> newvalue = -1 forbidden or conflicting type in gval empty vector in vecmin euclidean division (poldivrem) factormod FqX_split_Trager failed! ***
this trap keyword Col({x=[]}): transforms the object x into a column vector. Empty vector if x is omitted Ser(x,{v=x}): convert x (usually a vector) into a power series with variable v, starting with the constant coefficient atan besselh2(nu,x): H^2-bessel function of index nu and argument x bnrconductorofchar(bnr,chi): conductor of the character chi on the ray class group bnr bnrdisc(a1,{a2},{a3},{flag=0}): absolute or relative [N,R1,discf] of the field defined by a1,a2,a3. [a1,{a2},{a3}] is of type [bnr], [bnr,subgroup], [bnf, module] or [bnf,module,subgroup], where bnf is as output by bnfclassunit (with flag<=2), bnr by bnrclass (with flag>0), and subgroup is the HNF matrix of a subgroup of the corresponding ray class group (if omitted, the trivial subgroup). flag is optional whose binary digits mean 1: give relative data; 2: return 0 if module is not the conductor bnrinit(bnf,ideal,{flag=0}): given a big number field as output by bnfinit (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, initializes data linked to the ray class group structure corresponding to this module. flag is optional, and can be 0: default (same as bnrclass with flag = 1), 1: compute also the generators (same as bnrclass with flag = 2). The fifth component is the ray class group structure bnrstark(bnr,{subgroup}): bnr being as output by bnrinit(,,1), finds a relative equation for the class field corresponding to the module in bnr and the given congruence subgroup (the trivial subgroup if omitted) using Stark's units. The ground field and the class field must be totally real. centerlift dirdiv(x,y): division of the Dirichlet series x by the Dirichlet series y ellorder factorial ffinit(p,n,{v=x}): monic irreducible polynomial of degree n over F_p[v] idealnorm idealval(nf,x,p): valuation at p given in idealprimedec format of the ideal x in the number field nf isfundamental(x): true(1) if x is a fundamental discriminant (including 1), false(0) if not ispseudoprime(x,{n}): true(1) if x is a strong pseudoprime, false(0) if not. If n is 0 or omitted, use BPSW test, otherwise use strong Rabin-Miller test for n randomly chosen bases issquare(x,{&n}): true(1) if x is a square, false(0) if not. If n is given puts the exact square root there if it was computed matdetint matfrobenius(M,{flag},{v=x}): Return the Frobenius form of the square matrix M. If flag is 1, return only the elementary divisors as a vector of polynomials in the variable v. If flag is 2, return a two-components vector [F,B] where F is the Frobenius form and B is the basis change so that M=B^-1*F*B. mathnf(A,{flag=0}): (upper triangular) Hermite normal form of A, basis for the lattice formed by the columns of A. flag is optional whose value range from 0 to 4 (0 if omitted), meaning : 0: naive algorithm. 1: Use Batut's algorithm. Output 2-component vector [H,U] such that H is the HNF of A, and U is a unimodular matrix such that AU=H. 3: Use Batut's algorithm. Output [H,U,P] where P is a permutation matrix such that P A U = H. 4: as 1, using a heuristic variant of LLL reduction along the way mathnfmod(x,d): (upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, where d is a multiple of the non-zero determinant of this lattice matrixqz matsize(x): number of rows and columns of the vector/matrix x as a 2-vector minpoly(A,{v=x}): minimal polynomial of the matrix or polmod A. nfeltdiv GGGG nfeltval(nf,a,pr): valuation of element a at the prime pr as output by idealprimedec nfisincl(x,y): tests whether the number field x is isomorphic to a subfield of y (where x and y are either polynomials or number fields as output by nfinit). Return 0 if not, and otherwise all the isomorphisms. If y is a number field, a faster algorithm is used polredabs(x,{flag=0}): a smallest generating polynomial of the number field for the T2 norm on the roots, with smallest index for the minimal T2 norm. flag is optional, whose binary digit mean 1: give the element whose characteristic polynomial is the given polynomial. 4: give all polynomials of minimal T2 norm (give only one of P(x) and P(-x)). 16: partial reduction quadclassunit(D,{flag=0},{tech=[]}): compute the structure of the class group and the regulator of the quadratic field of discriminant D. If flag is non-null (and D>0), compute the narrow class group. See manual for the optional technical parameters readvec({filename}): create a vector whose components are the evaluation of all the expressions found in the input file filename rnfconductor rnfidealhnf rnfinit rnfisnorm(T,x,{flag=0}): T is as output by rnfisnorminit applied to L/K. Tries to tell whether x is a norm from L/K. Returns a vector [a,b] where x=Norm(a)*b. Looks for a solution which is a S-integer, with S a list of places in K containing the ramified primes, generators of the class group of ext, as well as those primes dividing x. If L/K is Galois, omit flag, otherwise it is used to add more places to S: all the places above the primes p <= flag (resp. p | flag) if flag > 0 (resp. flag < 0). The answer is guaranteed (i.e x norm iff b=1) if L/K is Galois or, under GRH, if S contains all primes less than 12.log(disc(M))^2, where M is the normal closure of L/K sin sqrtint(x): integer square root of x (x integer) sqrtn(x,n,{&z}): nth-root of x, n must be integer. If present, z is set to a suitable root of unity to recover all solutions. If it was not possible, z is set to zero sumdiv thueinit broken pipe Bernoulli sum
#### Computing fundamental units
Computing powers for subFB: %Z
#### Tentative regulator : %Z
Subcyclo: prime l=%Z
buchfu(bnf)=compute the fundamental units of the number field bnf output by buchinit buchnarrow char(x,y)=det(y*I-x)=characteristic polynomial of the matrix x using the comatrix chell(x,y)=change data on elliptic curve according to y=[u,r,s,t] compimag(x,y)=Gaussian composition of the binary quadratic forms x and y of negative discriminant compositum(pol1,pol2)=vector of all possible compositums of the number fields defined by the polynomials pol1 and pol2 core2 cosh(x)=hyperbolic cosine of x factoredpolred(x,p)=reduction of the polynomial x, where p is the matrix of the factorization of the discriminant of x (gives minimal polynomials only) frac(x)=fractional part of x=x-floor(x) hermitehavas jbesselh(n,x)=J-bessel function of index n+1/2 and argument x, where n is a non-negative integer legendre lllkerim matextract(x,y,z)=extraction of the components of the matrix x according to the vector or masks y (for the rows) and z (for the columns) from left to right (1,2,4,8,...for the first, second, third, fourth, ...rows or columns) minim2(x,bound)=looks for vectors of square norm <= bound, return the first one and its norm perf permutation2num rnflllgram(nf,pol,order)=given a pol with coefficients in nf and an order as output by rnfpseudobasis or similar, gives [[neworder],U], where neworder is a reduced order and U is the unimodular transformation matrix signat smallpolred(x)=partial reduction of the polynomial x (gives minimal polynomials only) tchebi(n)=Tchebitcheff polynomial of degree n (n C-integer) threetotwo(nf,a,b,c)=returns a 3-component vector [d,e,U] such that U is a unimodular 3x3 matrix with algebraic integer coefficients such that [a,b,c]*U=[0,d,e] lightbg [1,,1], [5,,1], [3,,1], [7,,1], [6,,1], , [2,,1] compatible strictmatch different variables in modulargcd gcd mod %lu (bound 2^%ld) not a correct factorization in polhensellift gen group break not allowed after ^ local() bloc must appear before any other expression a 0x0 matrix has no elements incorrect lextype in vecsort Recpolnum I/O: leaked file descriptor (%d): %s LINES ,CLONE int = pol = mod = - 0.E%ld E%ld TeX variable name too long sqrtnr log is not meromorphic at 0 gcotan zero element in zsigne forbidden substitution by a vector poleval poleval: i = %ld jbessel p-adic kbessel function incorrect variables in rnfcharpoly bound computation impossible inverse: %Z fastnu: HNF(G) is computed
install(name,code,{gpname},{lib}): load from dynamic library 'lib' the function 'name'. Assign to it the name 'gpname' in this GP session, with argument code 'code'. If 'lib' is omitted use 'libpari.so'. If 'gpname' is omitted, use 'name' plotcursor plotpointtype cannot invert zero ideal p divides h(K)
Warning: increasing prec not an integer argument in an arithmetic function division by zero IFAC: checking for pure square
IFAC: factor %Z
is %s
IFAC: a factor was divisible by another prime factor,
leaving a cofactor = %Z
MPQS: found multiplier %ld for N
ftell error on full relations file cannot seek FREL file NumberOfConjugates:Nbtest=%ld,card=%ld,p=%ld
GaloisFixedField:cosets=%Z
i = %ld: %Z
%2ld: %Z
GNUPLOT_DRAW_DLL GNUPLOT_DRAW_DLL_NO_PERL auto/Term/Gnuplot/ not an integer exponent in nupow discriminant not congruent to 0,1 mod 4 in primeform d must be 0 or 3 mod 4 Candidate: %Z
negative accuracy in lindep2 refine_H - norm sol. no %ld/%ld
Not enough precision in thue Columns of input matrix are of different height Math::Pari::interface109 $$$$ Math::Pari::type_name gdiv vLL GDVDE x negative length in listcreate Zp_appr killing bloc (no %ld): %08lx
pari.log O agm bitor(x,y): bitwise "or" of two integers x and y. Negative numbers behave as if modulo big power of 2 bnfcertify(bnf): certify the correctness (i.e. remove the GRH) of the bnf data output by bnfclassunit or bnfinit bnfisintnorm(bnf,x): compute a complete system of solutions (modulo units of positive norm) of the absolute norm equation N(a)=x, where a belongs to the maximal order of big number field bnf (if bnf is not certified, this depends on GRH) bnrclassnolist bnrdisc cos(x): cosine of x divrem(x,y,{v}): euclidean division of x by y giving as a 2-dimensional column vector the quotient and the remainder, with respect to v (to main variable if v is omitted) ellchangepoint(x,y): change data on point or vector of points x on an elliptic curve according to y=[u,r,s,t] ellpow eval(x): evaluation of x, replacing variables by their value forprime(X=a,b,seq): the sequence is evaluated, X running over the primes between a and b galoispermtopol(gal,perm): gal being a galois field as output by galoisinit and perm a element of gal.group, return the polynomial defining the corresponding Galois automorphism getstack(): current value of stack pointer avma intnuminitgen ispseudoprime lift(x,{v}): lifts every element of Z/nZ to Z or T[x]/PT[x] to T[x] for a type T if v is omitted, otherwise lift only polymods with main variable v. If v does not occur in x, lift only intmods log(x): natural logarithm of x. matimagecompl GGDVDVDI matsnf nfhnf polsym(x,n): vector of symmetric powers of the roots of x up to n precision prodinf quadray(D,f,{lambda}): relative equation for the ray class field of conductor f for the quadratic field of discriminant D (which can also be a bnf). For D < 0, lambda (if supplied) is the technical element of bnf necessary for Schertz's method. In that case, return 0 if lambda is not suitable. rnfidealnormabs(rnf,x): absolute norm of the ideal x rnfidealup(rnf,x): lifts the ideal x (of the base field) to the relative field rnfpolred(nf,pol): given a pol with coefficients in nf, finds a list of relative polynomials defining some subfields, hopefully simpler sqr(x): square of x. NOT identical to x*x sumnuminit(sig, {m=0}, {sgn=1}): initialize tables for numerical summation. sgn is 1 (in fact >= 0), the default, for sumnum (ordinary sums) or -1 (in fact < 0) for sumnumalt (alternating sums). sig is as in sumnum and m is as in intnuminit. trace(x): trace of x truncate(x,{&e}): truncation of x; when x is a power series,take away the O(X^). If e is present, do not take into account loss of integer part precision, and set e = error estimate in bits write1 segmentation fault: bug in PARI or calling program non-positive integer argument in cxpsi getfu sub factorbase (%ld elements) Subcyclo: orbits=%Z
generators must be prime to conductor in galoissubcyclo buchfu buchray(bnf,ideal)=given a big number field as output by buchinitfu (only) and an ideal or a 2-component row vector formed by an ideal and a list of R1 zeros or ones representing a module, finds the ray class group structure corresponding to this module bytesize(x)=number of bytes occupied by the complete tree of the object x conjvec(x)=conjugate vector of the algebraic number x core(n)=unique (positive of negative) squarefree integer d dividing n such that n/d is a square deriv(x,y)=derivative of x with respect to the main variable of y factfq factoredbasis(x,p)=integral basis of the maximal order defined by the polynomial x, where p is the matrix of the factorization of the discriminant of x factoreddiscf fpn(p,n)=monic irreducible polynomial of degree n over F_p[x] intersect isfund(x)=true(1) if x is a fundamental discriminant (including 1), false(0) if not isisomfast laplace(x)=replaces the power series sum of a_n*x^n/n! by sum of a_n*x^n permutation precision(x)=real precision of object x primroot principalidele V=GID0,L,p rank sturmpart teich vecmax(x)=maximum of the elements of the vector/matrix x PARIpromptSTART timer datadir panic: set_optimize addprime can't accept 0 in addprimes resultant mod %ld (bound 2^%ld, stable=%ld) subgroup mu = polhensellift: factors %Z and %Z are not coprime pseudodiv dx = %ld >= %ld factors intnuminit0 incorrect abscissa in sumnum incorrect table length in intnum initialization negative size in matid_Flm Cannot negate id=value in a stringified flag can't pop gp variable fu j positive integer expected [quadhilbert] incorrect values in pq: %lu doubling stack in dirmul
different modulus in ff_poltype base field not totally real in bnrstark polrel = %Z
incorrect ideal gpolcomp (different degrees) D(4) F(5) = 5:4 LLL basis Mat( %s is not a GP binary file Y valuation of j must be negative in p-adic ellinit element_muli zidealij done
this object is a leaf. It has no components invalid data in qfeval gtopoly jbessel around a!=0 ... lifted (avma - bot = %lu)
Ideals to consider:
non monic relative equation plotlines(w,listx,listy,{flag=0}): draws an open polygon in rectwindow w where listx and listy contain the x (resp. y) coordinates of the vertices. If listx and listy are both single values (i.e not vectors), draw the corresponding line (and move cursor). If (optional) flag is non-zero, close the polygon plotrmove V=GGIpD0,L,D0,L,
PHASE 2: are all primes good ?
M0 = %Z
error opening overflow in R->dbl conversion Too few points (%ld) for spline plot Miller-Rabin: testing base %ld
snextpr: %lu != prc210_rp[%ld] mod 210
IFAC: unfactored composite declared prime MPQS: primes for A to be chosen near FB[%ld] = %ld
%Z%s
comp. 1, 0, vandermondeinversemod() %d. %Z gnorm allhnfmod[1]. i=%ld Output of isin_%ld_G_H(%ld,%ld): not included.
composition mid = %Z Fincke-Pohst, final LLL: prec = %ld
cauchy_bound x1 -> %Z
Checking (\pm %Z, \pm %Z)
invmod rtodbl Variable in sv2pari is not of known type Math::Pari::interface10 Math::Pari::interface15 Math::Pari::interface12 $;$$ $;$$$ Math::Pari::interface49 Math::Pari::interface44 Math::Pari::pari_texprint gdivent ggt _gbitor vV=GGG gtolong kernel frobenius spec_FpXQ_pow %lu. : %ld
Euler=Euler(): Euler's constant with current precision Strchr(x): converts x to a string, translating each integer into a character bernfrac binary binomial(x,y): binomial coefficient x*(x-1)...*(x-y+1)/y! defined for y in Z and any x bitnegimply(x,y): bitwise "negated imply" of two integers x and y, in other words, x BITAND BITNEG(y). Negative numbers behave as if modulo big power of 2 bnfcertify break ceil(x): ceiling of x=smallest integer>=x GDnD0,L, core direuler(p=a,b,expr,{c}): Dirichlet Euler product of expression expr from p=a to p=b, limited to b terms. Expr should be a polynomial or rational function in p and X, and X is understood to mean p^(-s). If c is present, output only the first c terms ellztopoint eta(x,{flag=0}): if flag=0, eta function without the q^(1/24), otherwise eta of the complex number x in the upper half plane intelligently computed using SL(2,Z) transformations factorpadic(x,p,r,{flag=0}): p-adic factorization of the polynomial x to precision r. flag is optional and may be set to 0 (use round 4) or 1 (use Buchmann-Lenstra) for(X=a,b,seq): the sequence is evaluated, X going from a up to b vV=GGGI forsubgroup(H=G,{bound},seq): execute seq for each subgroup H of the abelian group G (in SNF form), whose index is bounded by bound. H is given as a left divisor of G in HNF form galoisisabelian getrand hilbert(x,y,{p}): Hilbert symbol at p of x,y. ideallog issquarefree lcm matid matsnf(x,{flag=0}): Smith normal form (i.e. elementary divisors) of the matrix x, expressed as a vector d. Binary digits of flag mean 1: returns [u,v,d] where d=u*x*v, otherwise only the diagonal d is returned, 2: allow polynomial entries, otherwise assume x is integral, 4: removes all information corresponding to entries equal to 1 in d nfgaloisconj(nf,{flag=0},{den}): list of conjugates of a root of the polynomial x=nf.pol in the same number field. flag is optional (set to 0 by default), meaning 0: use combination of flag 4 and 1, always complete; 1: use nfroots; 2 : use complex numbers, LLL on integral basis (not always complete); 4: use Allombert's algorithm, complete if the field is Galois of degree <= 35 (see manual for detail). nf can be simply a polynomial with flag 0,2 and 4, meaning: 0: use combination of flag 4 and 2, not always complete (but a warning is issued when the list is not proven complete); 2 & 4: same meaning and restrictions. Note that only flag 4 can be applied to fields of large degrees (approx. >= 20) norml2 poldegree(x,{v}): degree of the polynomial or rational function x with respect to main variable if v is omitted, with respect to v otherwise. For scalar x, return 0 is x is non-zero and a negative number otherwise prime(n): returns the n-th prime (n C-integer) print1 D"",s, reorder({x=[]}): reorder the variables for output according to the vector x. If x is void or omitted, print the current list of variables rnfbasistoalg rnfeltdown rnfinit(nf,pol): pol being a non constant irreducible polynomial defined over the number field nf, initializes a vector of data necessary for working in relative number fields (rnf functions). See manual for technical details rnfsteinitz serreverse(x): reversion of the power series x sign(x): sign of x, of type integer, real or fraction substvec thueinit(P,{flag=0}): initialize the tnf corresponding to P, that will be used to solve Thue equations P(x,y) = some-integer. If flag is non-zero, certify the result unconditionnaly. Otherwise, assume GRH (much faster of course) while writebin(filename,{x}): write x as a binary object to file filename. If x is omitted, write all session variables bad component %ld in object %Z argument too large in ggamd ggamma lngamma around a!=1 not a factorization matrix in isunit bnfnewprec compute_R apprpadic(x,a)=p-adic roots of the polynomial x congruent to a mod p chell detint dirzetak(nf,b)=Dirichlet series of the Dedekind zeta function of the number field nf up to the bound b-1 disc(x)=discriminant of the polynomial x fact gauss(a,b)=gaussian solution of ax=b (a matrix,b vector) hilb idealinv(nf,x)=inverse of the ideal x in the number field nf not using the different ideallistarchgen(nf,list,arch)=vector of vectors of all zidealstarinits of all modules in list with archimedean arch added, with generators idealmul(nf,x,y)=product of the two ideals x and y in the number field nf incgam(s,x)=incomplete gamma function intersect(x,y)=intersection of the vector spaces whose bases are the columns of x and y V=GGID1,L,p isprincipalray(bnf,x)=bnf being output by buchrayinit, gives the vector of exponents on the ray class group generators of x. In particular x is principal if and only if the result is the zero vector lllintpartial(x)=partial (hence faster) lll reduction of the vectors forming the matrix x when the gram matrix is integral (gives the unimodular transformation matrix) lllrat matrixqz3 minideal modp(x,y)=creates the integer x modulo y as a permanent object (on the heap) principalideal(nf,x)=returns the principal ideal generated by the algebraic number x in the number field nf qfr redrealnod rndtoi roots sign(x)=sign of x, of type integer, real or fraction smallbuchinit(pol)=small buchinit, which can be converted to a big one using makebigbnf sumalt(X=a,expr)=Villegas-Zagier's acceleration of alternating series expr, X starting at a twototwo(nf,a,b)=returns a 3-component vector [d,e,U] such that U is a unimodular 2x2 matrix with algebraic integer coefficients such that [a,b]*U=[d,e] and d,e are hopefully smaller Step 8
beta reduced = %Z
\ifx\%s\undefined
\def\%s#1#2{%s}\fi
bitwise negated imply IFAC: (Partial fact.) Initial stop requested.
factor_irred_mat not an integral polynomial in polhensellift Naive recombination inexact computation in subresext polsturm, dr = %ld m too large in intnuminit incorrect vector in matmuldiagonal reg product, error bits = %ld quadhilbert (pq) incorrect data in findquad ray regulator Compute polrelnum incorrect nf in nfnewprec t_REAL t_RFRAC List( (lgeflist=%ld): imag = /var/tmp gpow: modulus %Z is not prime gsin not an integer exponent in nfpow arch_to_perm nf_Pohlig-Hellman: DL mod %Z^%ld
gfloor perm_to_GAP empty group in group_domain squarefree test splitting mod %Z not a pseudo-basis in nfsimplifybasis (Fa, Ea) = (%ld,%ld)
** switching to normal mode
can't find symbol '%s' in library '%s' plotcopy plotstring psploth(X=a,b,expr,{flags=0},{n=0}): same as ploth, except that the output is a postscript program in psfile (pari.ps by default) bug2 in nfsmith 0 in get_arch_real BOUND = %ld
unexpected character sorry, not yet available on this system inconsistent data in rectplothin ECM: %lu should have been prime but isn't
SQUFOF: square form (%ld^2, %ld, %ld) on first cycle
after %ld iterations, time = %ld ms
ifac_numdiv MPQS: found factors = %Z
and %Z
MQPS: line wrap -- another buffer for sorting
%ld %ld MPQS: combined %ld full relation%s
Chosen prime: p = %ld
priority of optional variable too high in galoisfixedfield GaloisConj: exp %d: s=%ld [%ld] a=%ld w=%ld wg=%ld sr=%ld
%d gconj 1st phase done
allhnfmod[2]. i=%ld %s group
( Terminal does not define vector non invertible polynomial in Flxq_inv classno with too small order %Z eliminated because of sign
Math::Pari::interface_flexible_gen %d unused args for PARI function %s Expected GEN return type, got code '%s' _gbitshiftl _gor vGV gaffect (gnil) negative index (%ld) in listput no more room in this L (size %ld) FpXQYQ_pow factorpadic roots2 not a prime in polrootsmod [FqX_split] splitting time: %ld (%ld trials)
to_Fq in %s. G GLD0,L,p GGD1,L,p bnfmake conj(x): the algebraic conjugate of x default dirzetak(nf,b): Dirichlet series of the Dedekind zeta function of the number field nf up to the bound b-1 ellglobalred ellisoncurve erfc eulerphi floor nfalgtobasis nfeltpow nfmodprinit(nf,pr): transform the 5 element row vector pr representing a prime ideal into modpr format necessary for all operations mod pr in the number field nf (see manual for details about the format) nfrootsof1 polhensellift(x, y, p, e): lift the factorization y of x modulo p to a factorization modulo p^e using Hensel lift. The factors in y must be pairwise relatively prime modulo p GDGDGD& polredabs polsym polzagier qfbcompraw qfbnupow(x,n): n-th power of primitive positive definite quadratic form x using nucomp and nudupl GD0,L,DGDGDG qfgaussred qflll quadhilbert quadhilbert(D,{pq}): relative equation for the Hilbert class field of the quadratic field of discriminant D (which can also be a bnf). If D<0, pq (if supplied) is a 2-component vector [p,q], where p,q are the prime numbers needed for Schertz's method. In that case, return 0 if [p,q] not suitable. rnfalgtobasis(rnf,x): relative version of nfalgtobasis, where rnf is a relative numberfield rnfbasis(bnf,order): given an order as output by rnfpseudobasis or rnfsteinitz, gives either a basis of the order if it is free, or an n+1-element generating set subgrouplist(bnr,{bound},{flag=0}): bnr being as output by bnrinit or a list of cyclic components of a finite Abelian group G, outputs the list of subgroups of G (of index bounded by bound, if not omitted), given as HNF left divisors of the SNF matrix corresponding to G. If flag=0 (default) and bnr is as output by bnrinit, gives only the subgroups for which the modulus is the conductor V=GGEDGD0,L,p znprimroot gash singular argument in atanh powFBgen be_honest() failure on prime %Z
not a HNF matrix in galoissubcyclo N must be a bnrinit or a znstar if H is a matrix in galoissubcyclo addprimes(x)=add primes in the vector x (with at most 20 components) to the prime table classno(x)=class number of discriminant x dirmul(x,y)=multiplication of the Dirichlet series x by the Dir. series y getstack()=current value of stack pointer avma hess(x)=Hessenberg form of x integ makebigbnf matrixqz2(x)=finds a basis of the intersection with Z^n of the lattice spanned by the columns of x qfi smith trans vector(n,X,expr)=row vector with n components of expression expr (X ranges from 1 to n) help FpXQ_sqrtn matrix cyclo | gtrans panic c6 unused characters narrow class group not a set in setsearch incorrect subgrp in bnrstark AllStark Cik tempfile %s already exists th qfi( close pipe can't expand ~ /tmp localred (p | c6) apell (f^(i*s) = 1) gpolvar non-real argument in eint1 PermutationGroup<1|> number of factor(s) found: %ld
rnfdet2 ordmax plotcolor vLLGGD0,L, D0,L, plotpoints(w,listx,listy): draws in rectwindow w the points whose x (resp y) coordinates are in listx (resp listy). If listx and listy are both single values (i.e not vectors), draw the corresponding point (and move cursor) non-integral exponent in idealpowred [2]: discrayabslistarch precision too low incorrect type postscript OddPwrs: testing for exponent %ld
ifac_issquarefree IFAC: main loop: %ld factor%s left
IFAC: repeated factor %Z
detected in ifac_sort_one
MPQS: creating factor base and allocating arrays...
MPQS: sieve threshold = %u
LPTMP
MPQS: time in Gauss and gcds = %ld ms
,%lu 7th power Best lift: %d
gnorml1 sqred1 H = %Z
C = %Z
[1]: smithall i = %ld Permutation: %Z
Galois names files not available, please upgrade galdata
[missing %s] not a real quadratic form in redreal lllfp (exact) gcd f_P does not divide n_p
Pari.c Math::Pari::interface2 Math::Pari::interface26 $$$$$ Math::Pari::PARIvar panic: PARI narg value not attached g Did not get a variable arg1, arg2=0, arg3=0, arg4=0 gegal Do not know how to work with Pari control structure `%s' %sstack size is %ld bytes (%d x %ld longs)
gaffect (geuler) listkill real coefficients polynomial, using zrhqr()
For full compatibility with GP 1.39.15, type "default(compatible,3)", or set "compatible = 3" in your GPRC file Ser asin binary(x): gives the vector formed by the binary digits of x (x integer) bitneg(x,{n=-1}): bitwise negation of an integers x truncated to n bits. n=-1 means represent infinite sequences of bit 1 as negative numbers. Negative numbers behave as if modulo big power of 2 bitxor bnfisnorm bnrL1(bnr, {subgroup}, {flag=0}): bnr being output by bnrinit(,,1) and subgroup being a square matrix defining a congruence subgroup of bnr (the trivial subgroup if omitted), for each character of bnr trivial on this subgroup, compute L(1, chi) (or equivalently the first non-zero term c(chi) of the expansion at s = 0). The binary digits of flag mean 1: if 0 then compute the term c(chi) and return [r(chi), c(chi)] where r(chi) is the order of L(s, chi) at s = 0, or if 1 then compute the value at s = 1 (and in this case, only for non-trivial characters), 2: if 0 then compute the value of the primitive L-function associated to chi, if 1 then compute the value of the L-function L_S(s, chi) where S is the set of places dividing the modulus of bnr (and the infinite places), 3: return also the characters bnrconductor content(x): gcd of all the components of x, when this makes sense cos deriv(x,{y}): derivative of x with respect to the main variable of y, or to the main variable of x if y is omitted ellak ellheightmatrix(e,x): gives the height matrix for vector of points x on elliptic curve e using theta functions l incgamc matadjoint matcompanion(x): companion matrix to polynomial x matindexrank matkerint(x,{flag=0}): LLL-reduced Z-basis of the kernel of the matrix x with integral entries. flag is optional, and may be set to 0: default, uses a modified LLL, 1: uses matrixqz nfbasistoalg(nf,x): transforms the column vector x on the integral basis into an algebraic number nfdetint(nf,x): multiple of the ideal determinant of the pseudo generating set x nfeltpow(nf,a,k): element a^k in nf nfnewprec(nf): transform the number field data nf into new data using the current (usually larger) precision polcyclo LLDn qfbhclassno readvec removeprimes setunion(x,y): union of the sets x and y simplify sumalt vector isprincipal (incompatible bnf generators)
#### Looking for %ld relations (small norms)
relation cancelled: D = %Z
den = %Z
be honest addell assmat(x)=associated matrix to polynomial x Gf compositum2 decodefactor(fa)=given a factorisation fa, gives the factored object back degree diagonal(x)=creates the diagonal matrix whose diagonal entries are the entries of the vector x discf2 GD0,G,D0,G,D2,L, divisors(x)=gives a vector formed by the divisors of x in increasing order GGf factoredpolred2 goto(n)=THIS FUNCTION HAS BEEN SUPPRESSED hermite2(x)=2-component vector [H,U] such that H is an (upper triangular) Hermite normal form of x, basis for the lattice formed by the columns of x, and U is a unimodular matrix such that xU=H, using Batut's algorithm idealdivexact idealhermite(nf,x)=hermite normal form of the ideal x in the number field nf, whatever form x may have ideallistunitarchgen(bnf,lists,arch)=adds the archimedean arch to the lists output by ideallistunitgen ideallllred idealmulred idealtwoelt2(nf,x,a)=(long)gen_2-element representation of an ideal x in the number field nf, with the first element equal to a incgam2 initalg(x)=x being a nonconstant irreducible polynomial, gives the vector: [x,[r1,r2],discf,index,[M,MC,T2,T,different] (see manual),r1+r2 first roots, integral basis, matrix of power basis in terms of integral basis, multiplication table of basis] isprime(x)=true(1) if x is a strong pseudoprime for 10 random bases, false(0) if not isprincipalray issqfree kbessel lambdak lllgramgen polylogdold(m,x)=D_m-modified m-th polylog of x rnfpseudobasis(nf,pol)=given a pol with coefficients in nf, gives a 4-component vector [A,I,D,d] where [A,I] is a pseudo basis of the maximal order in HNF on the power basis, D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 rootmod2(x,p)=roots mod p of the polynomial x, when p is small rootsof1 sin(x)=sine of x tanh(x)=hyperbolic tangent of x tschirnhaus(x)=random Tschirnhausen transformation of the polynomial x [rnfkummer] conductor Step 16
realprecision debugmem (prettymatrix) (prettyprint) colors %s = %lu
Too large primelimit Degree list for ERS (trials: %ld) = %Z
pol[Frobenius] DDF_roots, m = %ld Q_div_to_int non-invertible polynomial in RgXQ_inv * [mod p] pol tufu , sorry, couldn't deal with this field. PLEASE REPORT quadhilbertimag rnfinitalg incorrect bigideal D(5) = 5:2 D(7) = 7:2 a(i,j) t_SER t_VEC t_STR unknown type %ld \cdot I can't see into the future NULL
%ld%s column = \left( gtan mpsc1 can't compute tan(Pi/2 + kPi) not a prime in apell w1 and w2 R-linearly dependent in elliptic function incompatible variables in algtobasis not the same number field in rnfalgtobasis PermutationGroup< %3ld %s at prime
%Z
Time: %ld
absolute basis incorrect coeff in rnf function vL prime ideal Q: %Z
not enough precomputed primes rectlines ) %ld %ld m 90 rotate show -90 rotate
ECM: working on %ld curves at a time; initializing (got initial helix)
IFAC: factor %Z
is prime (no larger composite)
Maximal number of nondeterministic steps = %lu
MPQS MPQS: found factor = %Z
MPQS: restarting sieving ...
(estimated memory needed: %4.1fMBy)
MPQS: renamed file %s to %s
[3]: mpqs_solve_linear_system p = %ld, lcm = %ld, orbits: %Z
***** Entering subfields
pol = %Z
NumberOfConjugates:card=%ld,p=%ld
MonomorphismLift: lift to prec %d gnorml2 Terminal does not define options DISPLAY Buffer overflow finding gnuplot DLL get_term_ftable bitsize bound: %ld
qzer[%ld]=%ld
bound too large composite modulus in Fp_sqrt: %Z contfrac0 c13 = %Z
SmallSols sol = %Z
Math::Pari::is_gnil Math::Pari::installPerlFunctionCV Math::Pari::interface9900 in Pari.xs GD0,L,DGp vV=GED0,L, GD0,G,D0,G,D0,L,p %2ld: %s
listconcat polynomial has probably multiple roots in zrhqr /usr/local/lib/pari/ Cannot initialize kernel GDn Pol(x,{v=x}): convert x (usually a vector or a power series) into a polynomial with variable v, starting with the leading coefficient Set L besselk bnfinit bnfmake(sbnf): transforms small sbnf as output by bnfinit with flag=3 into a true big bnf conj dirzetak ellminimalmodel ellsub elltors(e,{flag=0}): torsion subgroup of elliptic curve e: order, structure, generators. If flag = 0, use Doud's algorithm; if flag = 1, use Lutz-Nagell GDGD0,L,pP error factor galoisidentify galoissubcyclo(N,H,{fl=0},{v}):Compute a polynomial (in variable v) defining the subfield of Q(zeta_n) fixed by the subgroup H of (Z/nZ)*. N can be an integer n, znstar(n) or bnrinit(bnfinit(y),[n,[1]],1). H can be given by a generator, a set of generator given by a vector or a HNF matrix (see manual). If flag is 1, output only the conductor of the abelian extension. If flag is 2 output [pol,f] where pol is the polynomial and f the conductor. gammah idealadd(nf,x,y): sum of two ideals x and y in the number field defined by nf idealprincipal V=GGGEDGp V=GGED0,L,D0,L,p isprime vG matdet(x,{flag=0}): determinant of the matrix x using Gauss-Bareiss. If (optional) flag is set to 1, use classical gaussian elimination (slightly better for integer entries) mathilbert mathilbert(n): Hilbert matrix of order n (n C-integer) mathnfmod matimage(x,{flag=0}): basis of the image of the matrix x. flag is optional and can be set to 0 or 1, corresponding to two different algorithms max(x,y): maximum of x and y nfbasistoalg nfeltdivmodpr nfeltdivmodpr(nf,a,b,pr): element a/b modulo pr in nf, where pr is in modpr format (see nfmodprinit) nfeltmulmodpr(nf,a,b,pr): element a. b modulo pr in nf, where pr is in modpr format (see nfmodprinit) nfeltreduce(nf,a,id): gives r such that a-r is in the ideal id and r is small nfeltreducemodpr nfinit(pol,{flag=0}): pol being a nonconstant irreducible polynomial, gives the vector: [pol,[r1,r2],discf,index,[M,MC,T2,T,different] (see manual),r1+r2 first roots, integral basis, matrix of power basis in terms of integral basis, multiplication table of basis]. flag is optional and can be set to 0: default; 1: do not compute different; 2: first use polred to find a simpler polynomial; 3: outputs a two-element vector [nf,Mod(a,P)], where nf is as in 2 and Mod(a,P) is a polymod equal to Mod(x,pol) and P=nf.pol; 4: as 2 but use a partial polred; 5: is to 3 what 4 is to 2 nfsolvemodpr(nf,a,b,pr): solution of a*x=b in Z_K/pr, where a is a matrix and b a column vector, and where pr is in modpr format (see nfmodprinit) polgalois(x): Galois group of the polynomial x (see manual for group coding). Return [n, s, k, name] where n is the order, s the signature, k the index and name is the GAP4 name of the transitive group. polrecip(x): reciprocal polynomial of x polsylvestermatrix prodinf(X=a,expr,{flag=0}): infinite product (X goes from a to infinity) of real or complex expression. flag can be 0 (default) or 1, in which case compute the product of the 1+expr instead quaddisc(x): discriminant of the quadratic field Q(sqrt(x)) quadpoly(D,{v=x}): quadratic polynomial corresponding to the discriminant D, in variable v quadregulator rnfconductor(bnf,polrel,{flag=0}): conductor of the Abelian extension of bnf defined by polrel. The result is [conductor,rayclassgroup,subgroup], where conductor is the conductor itself, rayclassgroup the structure of the corresponding full ray class group, and subgroup the HNF defining the norm group (Artin or Takagi group) on the given generators rayclassgroup[3]. If flag is non-zero, check that polrel indeed defines an Abelian extension serreverse shift sinh(x): hyperbolic sine of x vecmax(x): maximum of the elements of the vector/matrix x vecmin(x): minimum of the elements of the vector/matrix x vector(n,{X},{expr=0}): row vector with n components of expression expr (X ranges from 1 to n). By default, fill with 0s zero argument in garg p-adic lngamma function lim, nn: [%ld, %ld]
isunit incorrect parameters in classgroup bnr must be over Q in bnr_to_znstar Subcyclo: elements: wrong modulus in galoissubcyclo asinh(x)=inverse hyperbolic sine of x boundfact buchinit(P,...)=compute the necessary data for future use in ideal and unit group computations. See manual for details cf2(b,x)=continued fraction expansion of x (x rational,real or rational function), where b is the vector of numerators of the continued fraction char1 coeff(x,s)=coefficient of degree s of x, or the s-th component for vectors or matrices (for which it is simpler to use x[]) factpol2 gamma(x)=gamma function at x gaussmodulo2(M,D,Y)=all solutions of system of congruences MX=Y mod D ideallistzstar idealtwoelt(nf,x)=(long)gen_2-element representation of an ideal x in the number field nf inverseimage isoncurve isprincipalgen(bnf,x)=bnf being output by buchinit, gives [v,alpha,bitaccuracy], where v is the vector of exponents on the class group generators and alpha is the generator of the resulting principal ideal. In particular x is principal if and only if v is the zero vector karamul lift(x)=lifts every element of Z/nZ to Z or Z[x]/PZ[x] to Z[x] ln(x)=log(x)=natural logarithm of x lngamma(x)=logarithm of the gamma function of x nfdetint(nf,x)=multiple of the ideal determinant of the pseudo generating set x nfsmith nfsmith(nf,x)=if x=[A,I,J], outputs [c_1,...c_n] Smith normal form of x order orderell(e,p)=order of the point p on the elliptic curve e over Q, 0 if non-torsion pi polvar recip(x)=reciprocal polynomial of x smallinitell(x)=x being the vector [a1,a2,a3,a4,a6], gives the vector: [a1,a2,a3,a4,a6,b2,b4,b6,b8,c4,c6,delta,j] smith2 sqred sturm zell not an n-th power in idealsqrtn [secure mode]: Do you want to modify the 'secure' flag? (^C if not)
tex2mail -TeX -noindent -ragged -by_par FpX_resultant (da = %ld) coeff bound: %Z^%ld
Recombination Q_muli_to_int resultantducos, degpol Q = %ld non-monic polynomial in poldiscreduced Total Time: %ld
===========
nf shift operand too big integer too big truc(): n = %ld local formal derivation quadhilbertimag (can't find p,q) not a set in setunion incorrect character in bnrrootnumber the ground field must be distinct from Q ArtinNumber Looking for a modulus of norm: Compute W zetavalues = %Z
* conductor no %ld/%ld (N = %ld)
Init: A4 S5 F_36(6) = 1/2[S(3)^2]2 2S_4(6) = [2^3]S(3) = 2 wr S(3) galois (bug4) round4 i = %ld
precision too low in chk_gen_init t_LIST run-away comment. Closing it couldn't find a suitable name for a tempfile (%s) rd (%c,varn=%ld): [secure mode]: about to write to '%s'. OK ? (^C if not)
gpow: nth-root does not exist 1/0 exponent in gsqrtn p-adic argument out of range in gcos padic_sqrt element_inv not a matrix in matalgtobasis %Z not a nfelt inv_ser ground %Z^%ld
Increasing Fa
plotstring(w,x,{flags=0}): draw in rectwindow w the string corresponding to x. Bits 1 and 2 of flag regulate horizontal alignment: left if 0, right if 2, center if 1. Bits 4 and 8 regulate vertical alignment: bottom if 0, top if 8, v-center if 4. Can insert additional gap between point and string: horizontal if bit 16 is set, vertical if bit 32 is set not a matrix of maximal rank in nfhermite 0th power in idealpowprime_spec Testing primes | h(K)
Starting bnrclassno computations
sorry, False prime number %Z in plisprime found factors = %Z, %Z,
and %Z
ifac_bigomega yielded `factor' %Z
which isn't!
MPQS: number to factor N = %Z
MPQS: largest prime in FB = %ld
MPQS: passing the %3.1f%% sort point, time = %ld ms
MPQS: no factors found.
error whilst flushing file %s longer FixedField: Size: %ldx%ld
Polynomial not squarefree in galoisinit A4GaloisConj:sigma=%Z
matrixqz0 discriminant = %Z
$$$$$ New prec = %ld
dumb not a t_QFI in nudupl negative number of vectors in minim0 smallvectors zero modulus in znprimroot too many iterations in solve PARI: %.*s%*s%.*s%*s%s Perl function exported into PARI did not return a value $ Math::Pari::interface20 Math::Pari::interface28_old Math::Pari::interface47 Math::Pari::interface59 Math::Pari::memUsage Math::Pari::PARI_DEBUG g, n arg1, arg2, inv gmod _gmul _gpui Unsupported Pari function %s, interface 0 code NULL Berlekamp_matrix factorff not a prime in factmod assignment vSs GGD1,L, bnfisunit(bnf,x): bnf being output by bnfinit (with flag<=2), gives the column vector of exponents of x on the fundamental units and the roots of unity if x is a unit, the empty vector otherwise chinese contfracpnqn dirmul eint1 ellan elltors forell(E,a,b,seq): execute seq for each elliptic curves E of conductor between a and b in the elldata database. galoissubgroups(G):Output all the subgroups of G if(a,seq1,seq2): if a is nonzero, seq1 is evaluated, otherwise seq2. seq1 and seq2 are optional, and if seq2 is omitted, the preceding comma can be omitted also intfouriersin issquarefree(x): true(1) if x is squarefree, false(0) if not kill(x): kills the present value of the variable or function x. Returns new value or 0 matalgtobasis(nf,x): nfalgtobasis applied to every element of the matrix x matbasistoalg(nf,x): nfbasistoalg applied to every element of the matrix x matinverseimage(x,y): an element of the inverse image of the vector y by the matrix x if one exists, the empty vector otherwise nfeltdiveuc nffactormod nfgaloisconj nfisisom polred(x,{flag=0},{p}): reduction of the polynomial x (gives minimal polynomials only). Second and third args are optional. The following binary digits of flag are significant 1: partial reduction, 2: gives also elements. p, if present, contains the complete factorization matrix of the discriminant qfbsolve(Q,p): Return [x,y] so that Q(x,y)=p where Q is a binary quadratic form and p a prime number, or 0 if there is no solution. rnfkummer(bnr,{subgroup},{deg=0}): bnr being as output by bnrinit, finds a relative equation for the class field corresponding to the module in bnr and the given congruence subgroup (the ray class field if subgroup is omitted). deg can be zero (default), or positive, and in this case the output is the list of all relative equations of degree deg for the given bnr rnfsteinitz(nf,order): given an order as output by rnfpseudobasis, gives [A,I,D,d] where (A,I) is a pseudo basis where all the ideals except perhaps the last are trivial GLp type while(a,seq): while a is nonzero evaluate the expression sequence seq. Otherwise 0 writebin garg gth gach Bernoulli Testing P = %Z
isprincipal not a vector/matrix in cleanarch acosh(x)=inverse hyperbolic cosine of x bigomega(x)=number of repeated prime divisors of x decodemodule(nf,fa)=given a coded module fa as in discrayabslist, gives the true module denom GD0,G,D0,G,D1,L, eval(x)=evaluation of x, replacing variables by their value globalred(e)=e being an elliptic curve, returns [N,[u,r,s,t],c], where N is the conductor of e, [u,r,s,t] leads to the standard model for e, and c is the product of the local Tamagawa numbers c_p i=i()=square root of -1 idealintersect(nf,x,y)=intersection of two ideals x and y in HNF in the number field defined by nf ideallistzstargen(nf,bound)=vector of vectors of all zidealstarinits of all ideals of norm<=bound, with generators V=GGID2,L,p isisom lcm(x,y)=least common multiple of x and y=x*y/gcd(x,y) nfdivres ordred permutation(n,k)=permutation number k (mod n!) of n letters (n C-integer) phi pnqn poly polyrev(x,v)=convert x (usually a vector or a power series) into a polynomial with variable v, starting with the constant term prodinf1 quaddisc(x)=discriminant of the quadratic field Q(sqrt(x)) recip redimag setminus(x,y)=set of elements of x not belonging to y sturm(x)=number of real roots of the polynomial x Step 12
Step 14, 15 and 17
%ld(%ld) seriesprecision 1, 5, 3, 7, 6, 2, 3 user functions re-initialized PARIout path default: incorrect value for %s [%lu-%lu] n-th prime meaningless if n = %ld bad degrees in FpX_ffintersect: %d,%d,%d FpV_polint Final lambda = %ld
forsubgroup (alpha != countsub) ...tried prime %3ld (%-3ld %s). Time = %ld
incorrect range in extract FpM_gauss_pivot renaming a GP variable is forbidden ) = break not allowed here (defining global var) [none] unfinished string generators invalid bound in random normalizing a series with 0 leading term Not enough precomputed primes (need all p <= %ld) please apply nfinit first incorrect matrix for ideal polred for non-monic polynomial generator: %Z
chk_gen_init: new prec = %ld (initially %ld)
t_PADIC + setting %s
p^l : :
hash = %3ld, valence = %3ld, menu = %2ld, code = %s
undefined environment variable: %s %s%s bad with a = %Z
gceil vectosmall t_SER with negative valuation in gtopoly inv_szeta_euler, p = %lu/%lu trueeta ) Increasing Ea
primedec: %Z is not prime zpsoluble qpsolublenf plotclip plotcopy(sourcew,destw,dx,dy,{flag=0}): copy the contents of rectwindow sourcew to rectwindow destw with offset (dx,dy). If flag's bit 1 is set, dx and dy express fractions of the size of the current output device, otherwise dx and dy are in pixels. dx and dy are relative positions of northwest corners if other bits of flag vanish, otherwise of: 2: southwest, 4: southeast, 6: northeast corners plotrline plotrpoint [2]: nfhermitemod, i = %ld (\) (got [p]Q, p = %lu = prc210_rp[%ld] mod 210)
SQUFOF: square form (%ld^2, %ld, %ld) on second cycle
after %ld iterations, time = %ld ms
IFAC: found %Z =
%Z ^2
IFAC: forcing ECM, may take some time
%-3ld: %3ld
MPQS: coefficients A will be built from %ld primes each
%s :%s
FREL file truncated?! coeff too big for pol g(x)
Calcul polynomes S4GaloisConj:Testing %d/3:%d/4:%d/4:%d/4:%Z
not a positive definite matrix in sqred1 incompatible matrices in hnf_special hnfadd (%ld + %ld) extendedgcd hnfperm hnfall[1], li = %ld hnffinal, i = %ld %s/galdata/%s%ld_%ld_%ld more than %ld rational integer roots
Elliptic files %s not compatible
Recomputing Gram-Schmidt, kmax = %ld
non integral index in sum negative number of rows in matrix non integral index in sumpos2 prec = %d
Entering LLL...
The longword %ld ordinal out of bound Math::Pari::converted $$;$$$ XSUB call through interface did not provide *function gneg l <= 2 in greffe cvtop not a prime in rootmod to_Fq_pol .
%s is not yet implemented. division Qfb(a,b,c,{D=0.}): binary quadratic form a*x^2+b*x*y+c*y^2. D is optional (0.0 by default) and initializes Shanks's distance if b^2-4*a*c>0 s* Strchr bernreal(x): Bernoulli number B_x, as a real number with the current precision besselh2 binomial bnfunit(bnf): compute the fundamental units of the number field bnf output by bnfinit when they have not yet been computed (i.e. with flag=2) bnrdisclist(bnf,bound,{arch}): gives list of discriminants of ray class fields of all conductors up to norm bound, in a long vector The ramified Archimedean places are given by arch; all possible values are taken if arch is omitted. Supports the alternative syntax bnrdisclist(bnf,list), where list is as output by ideallist or ideallistarch (with units) bnrisprincipal GDGD0,L, coredisc(n,{flag=0}): discriminant of the quadratic field Q(sqrt(n)). If (optional) flag is non-null, output a two-component row vector [d,f], where d is the discriminant of the quadratic field Q(sqrt(n)) and n=df^2. f may be a half integer ellwp(e,{z=x},{flag=0}): Complex value of Weierstrass P function at z on the lattice generated over Z by e=[om1,om2] (e as given by ellinit is also accepted). Optional flag means 0 (default), compute only P(z), 1 compute [P(z),P'(z)], 2 consider om as an elliptic curve and compute P(z) for that curve (identical to ellztopoint in that case). If z is omitted or is a simple variable, return formal expansion in z factorback factormod(x,p,{flag=0}): factorization mod p of the polynomial x using Berlekamp. flag is optional, and can be 0: default or 1: simple factormod, same except that only the degrees of the irreducible factors are given ffinit idealappr(nf,x,{flag=0}): x being a fractional ideal, gives an element b such that v_p(b)=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p. If (optional) flag is non-null x must be a prime ideal factorization with possibly zero exponents intmellininv(X=sig,x,s,{tab}): numerical integration on the line real(z) = sig (or sig[1]) of s(z)x^(-z)dz/(2*I*Pi), i.e. inverse Mellin transform of s at x. sig is coded as follows: either it is real, and then by default assume s(z) decreases like exp(-z). Or sig = [sigR, al], sigR is the abcissa of integration, and al = 0 for slowly decreasing functions, or al > 0 if s(z) decreases like exp(-al*z). tab is as in intnum. Use intmellininvshort if several values must be computed. lift matadjoint(x): adjoint matrix of x matbasistoalg mateigen mathess(x): Hessenberg form of x matpascal(n,{q}): Pascal triangle of order n if q is omited. q-Pascal triangle otherwise matrix(m,n,{X},{Y},{expr=0}): mXn matrix of expression expr, the row variable X going from 1 to m and the column variable Y going from 1 to n. By default, fill with 0s newtonpoly(x,p): Newton polygon of polynomial x with respect to the prime p polcompositum(pol1,pol2,{flag=0}): vector of all possible compositums of the number fields defined by the polynomials pol1 and pol2. If (optional) flag is set (i.e non-null), output for each compositum, not only the compositum polynomial pol, but a vector [pol,al1,al2,k] where al1 (resp. al2) is a root of pol1 (resp. pol2) expressed as a polynomial modulo pol, and a small integer k such that al2+k*al1 is the chosen root of pol pollegendre polsturm poltschirnhaus V=GED0,L,p psi quadray rnfidealmul rnfpseudobasis(nf,pol): given a pol with coefficients in nf, gives a 4-component vector [A,I,D,d] where [A,I] is a pseudo basis of the maximal order in HNF on the power basis, D is the relative ideal discriminant, and d is the relative discriminant in nf^*/nf*^2 setisset(x): true(1) if x is a set (row vector with strictly increasing entries), false(0) if not sum sumdiv(n,X,expr): sum of expression expr, X running over the divisors of n zetak zetakinit(x): compute number field information necessary to use zetak, where x is an irreducible polynomial zncoppersmith(P, N, X, {B=N}): finds all integers x0 with |x0| <= X such that gcd(N, P(x0)) > B. X should be smaller than exp((log B)^2 / (deg(P) log N)). bad object %Z gatan non-positive integer argument in ggamma classgroupall v[%ld]=%.4g degree <= 0 in galoissubcyclo akell(e,n)=computes the n-th Fourier coefficient of the L-function of the elliptic curve e apell compimag conj(x)=the algebraic conjugate of x cvtoi discrayabslistarchall discrayabslistlong(bnf,bound)=gives list of discrayabscond of all modules up to norm bound without archimedean places, in a longvector format galois(x)=Galois group of the polynomial x (see manual for group coding) gaussmodulo2 hell hermitemodid(x,d)=(upper triangular) Hermite normal form of x concatenated with d times the identity matrix idealaddone(nf,x,y)=when the sum of two ideals x and y in the number field K defined by nf is equal to Z_K, gives a two-component vector [a,b] such that a is in x, b is in y and a+b=1 idealinv2(nf,x)=inverse of the ideal x in the number field nf using the different indexrank(x)=gives two extraction vectors (rows and columns) for the matrix x such that the exracted matrix is square of maximal rank integ(x,y)=formal integration of x with respect to the main variable of y intopen isideal(nf,x)=true(1) if x is an ideal in the number field nf, false(0) if not isprincipalgenforce isprincipalgenforce(bnf,x)=same as isprincipalgen, except that the precision is doubled until the result is obtained isset keri length(x)=number of non code words in x lllgramgen(x)=lll reduction of the lattice whose gram matrix is x with polynomial coefficients (gives the unimodular transformation matrix) max(x,y)=maximum of x and y ordell(e,x)=y-coordinates corresponding to x-ordinate x on elliptic curve e pi=pi()=the constant pi, with current precision pointell polred2(x)=reduction of the polynomial x (gives elements and minimal polynomials) polredabsall(x)=complete list of the smallest generating polynomials of the number field for the T2 norm on the roots polvar(x)=main variable of object x. Gives p for p-adic x, error for scalars primedec rootmod2 subell(e,z1,z2)=difference of the points z1 and z2 on elliptic curve e supplement taniyama torsell unit valuation(x,p)=valuation of x with respect to p zidealstar(nf,I)=3-component vector v, giving the structure of (Z_K/I)^*. v[1] is the order (i.e. phi(I)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators Step 9, 10 and 11
\egroup %s = %lu %s
factor_irred
found factor %Z
remaining modular factor(s): %ld
%s already exists with incompatible valence unknown function not a proper member definition incorrect vector or matrix break not allowed in assignment can't modify a pre-defined member: ...need %ld more relations
computeP2 not a vector in permtonum not a polmod in modreverse incorrect subgroup in bnrL1 S&T A5 C(7) = 7 S7 non-monic polynomial. Result of the form [nf,c] chk_gen_init: difficult field, trying random elements
%c[0m t_POLMOD t_VECSMALL this object uses debugging variables could not open requested file %s I/O: checking output pipe...
localred (nu_D - nu_j != 0,6) leaving
forbidden substitution by a non square matrix invalid quadratic form in qfbeval invalid quadratic form in hqfeval p-adic jbesselh function kbessel around a!=0 wrong argument in galoisisabelian
Entering nffactor:
Using Trager's method
nf_LLL_cmbf ploth plotlines nored + denominator in idealapprfact generator of (Zk/Q)^*: %Z
%10s%-9.7g%*.7g
single vector in gtodblList %ld %ld m %ld %ld l %ld %ld l %ld %ld l closepath
ECM: time = %6ld ms
ECM: dsn = %2ld, B1 = %4lu, ECM: time = %6ld ms, p <= %6lu,
found factor = %Z
Rho: time = %6ld ms, Pollard-Brent giving up.
SQUFOF: ...but the root form seems to be on the principal cycle
3rd%s %3ld: %3ld (3rd %ld, 5th %ld, 7th %ld)
miller(rabin) IFAC: main loop: this was the last factor
`washere' out of bounds in ifac_sort_one MPQS: number too big to be factored with MPQS,
giving up LPNEW COMB MPQS: found %lu candidate%s
MPQS: done sorting one file.
packaging %ld: %Z ^%ld (%s)
cube
***** Leaving subfields
galoisconj2pol sqred3 hnfspec[3], (i,j) = %ld,%ld incorrect value in bin() Incorrect curve name in ellsearch /blib/lib arg to partition function must be < 10^15 lllfp not a p-adic vector in plindep higher degree than expected in algdep discriminant too large in classno c6 = %Z
Math::Pari::interface0 Math::Pari::interface2091 Math::Pari::interface22 geq GD0,L,D gaffect (ghalf) %s file abs(x): absolute value (or modulus) of x atanh besselj(nu,x): J-bessel function of index nu and argument x bezout GG bitnegimply denominator ellan(e,n): computes the first n Fourier coefficients of the L-function of the elliptic curve e (n<2^24 on a 32-bit machine) elleta(om): om=[om1,om2], returns the two-component row vector [eta1,eta2] of quasi-periods associated to [om1,om2] ellinit(x,{flag=0}): x being the vector [a1,a2,a3,a4,a6] defining the curve Y^2 + a1.XY + a3.Y = X^3 + a2.X^2 + a4.X + a6, gives the vector: [a1,a2,a3,a4,a6,b2,b4,b6,b8,c4,c6,disc,j,[e1,e2,e3],w1,w2,eta1,eta2,area]. If the curve is defined over a p-adic field, the last six components are replaced by root,u^2,u,q,w,0. If optional flag is 1, omit them altogether. x can also be a string, in this case the coefficients of the curve with matching name are looked in the elldata database if available. ellpow(e,x,n): n times the point x on elliptic curve e (n in Z) lGDG gettime(): time (in milliseconds) since last call to gettime GLD4,L, matimage GD0,L,DG polsturm(x,{a},{b}): number of real roots of the polynomial x in the interval]a,b] (which are respectively taken to be -oo or +oo when omitted) polsubcyclo(n,d,{v=x}): finds an equation (in variable v) for the d-th degree subfields of Q(zeta_n). Output is a polynomial or a vector of polynomials is there are several such fields, or none. print(a): outputs a (in raw format) ending with newline print1(a): outputs a (in raw format) without ending with newline qfbprimeform rnfidealnormrel rnflllgram rnfpolredabs(nf,pol,{flag=0}): given a pol with coefficients in nf, finds a relative simpler polynomial defining the same field. Binary digits of flag mean: 1: return also the element whose characteristic polynomial is the given polynomial, 2: return an absolute polynomial, 16: partial reduction subst sum(X=a,b,expr,{x=0}): x plus the sum (X goes from a to b) of expression expr theta(q,z): Jacobi sine theta-function D"",r,DIDI vecsort(x,{k},{flag=0}): sorts the vector of vectors (or matrix) x in ascending order, according to the value of its k-th component if k is not omitted. Binary digits of flag (if present) mean: 1: indirect sorting, return the permutation instead of the permuted vector, 2: sort using lexicographic order, 4: use descending instead of ascending order ggamd gamd of a power series Bernoullis End of PHASE 1.
bnfinit: %s %s, not given for this ideal
m = %Z
znstar_conductor algtobasis(nf,x)=transforms the algebraic number x into a column vector on the integral basis nf[7] buchinit GD0,G,D0.1,G,D0.1,G,D5,G,p factfq(x,p,a)=factorization of the polynomial x in the finite field F_p[X]/a(X)F_p[X] gettime()=time (in milliseconds) since last call to gettime hell2(e,x)=canonical height of point x on elliptic curve E defined by the vector e computed using Tate's method hermitemodid idealadd(nf,x,y)=sum of two ideals x and y in the number field defined by nf idealaddone idealhermite2 idmat(n)=identity matrix of order n (n C-integer) intopen(X=a,b,s)=numerical integration of s from a to b with respect to X, where s has only limits at a or b isprincipal(bnf,x)=bnf being output by buchinit, gives the vector of exponents on the class group generators of x. In particular x is principal if and only if the result is the zero vector keri(x)=basis of the kernel of the matrix x with integer entries lll nextprime(x)=smallest prime number>=x nfval ordred(x)=reduction of the polynomial x, staying in the same order prodeuler(X=a,b,expr)=Euler product (X runs over the primes between a and b) of real or complex expression prodinf1(X=a,expr)=infinite product (X goes from a to infinity) of real or complex 1+expression Step 1
reducing beta = %Z
1, 6, 3, 4, 5, 2, 3 (on) I was expecting an integer here bound for resultant coeffs: 2^%ld
lambda = subgroup: Hensel lift (mod %Z^%ld) nfrootsQ integral transform ZM_inv done gauss_pivot_ker array index (%ld) out of allowed range lambda = %Z
different variables in convol not an invertible dirseries in dirdiv curve not defined over a p-adic field no non-trivial character in bnrL1 CplxModulus S2 A7 mod \pmatrix{ run-away string. Closing it couldn't find a suitable name for a tempdir (%s) COLUMNS gsincos z = %Z
z2 = %Z
orderell for nonrational elliptic curves torsell (bug1) not the same number field in basistoalg non positive valuation in a series substitution gtrunc argument equal to one in zeta choice of a prime ideal IndexPartial: factorization polcompositum0 beta = %Z
** switching to fast mode
nilord nfhilbertp plotbox(w,x2,y2): if the cursor is at position (x1,y1), draw a box with diagonal (x1,y1) and (x2,y2) in rectwindow w (cursor does not move) plotclip(w): clip the contents of the rectwindow to the bounding box (except strings) plotrecth(w,X=xmin,xmax,expr,{flags=0},{n=0}): plot graph(s) for expr in rectwindow w, where expr is scalar for a single non-parametric plot, and a vector otherwise. If plotting is parametric, its length should be even and pairs of entries give points coordinates. If not, all entries but the first are y-coordinates. Both flags and n are optional. Binary digits of flags mean: 1 parametric plot, 2 recursive plot, 4 do not rescale w, 8 omit x-axis, 16 omit y-axis, 32 omit frame, 64 do not join points, 128 plot both lines and points. n specifies the number of reference points on the graph (0=use default value). Returns a vector for the bounding box psdraw(list, {flag=0}): same as plotdraw, except that the output is a postscript program in psfile (pari.ps by default), and flag!=0 scales the plot from size of the current output device to the standard postscript plotting size nfhermite, i = %ld not an Abelian extension in rnfnormgroup non-positive bound in Discrayabslist new rank: %ld
Warning: failed to bug in the PARI stack overflows ! exponent (expo) overflow stroke showpage
%ld %ld m
PL: proving primality of N = %Z
IFAC: (Partial fact.)Stop requested.
[caller of] elladd0 factor no. %ld was unique%s
IFAC: prime %Z
appears with exponent = %ld
Step5: testing conditions lp
FREL ; sorry, too many block systems in nfsubfields polynomial not in Z[X] in galoisconj4 galoisborne() conjugates list may be incomplete in nfgaloisconj GaloisConj: B=%Z
A4GaloisConj:I will test %ld permutations
GaloisConj:next p=%ld
GaloisConj:p=%ld deg=%ld fp=%ld
Reordering of the roots: Terminal does not define move lllint_marked
Checking LLL basis... lllfp[2], kmax = %ld composite modulus in Fl_sqrt: %lu negative nmax in sfcont sfcont constant term != 1 in direuler Semirat. reduction: B0 -> %Z
thue (totally rational case) ratlift: must have 2*amax*bmax < m, found
amax=%Z
bmax=%Z
m=%Z
v5.26.0 $$$ Math::Pari::PARImat Math::Pari::interface27 $$$;$ Math::Pari::interface37 Math::Pari::interface83 Math::Pari::dumpStack arg1, arg2, arg3, arg4, arg0=0 arg1, arg2, arg3, arg4, arg5 stack size is %ld bytes (%d x %ld longs)
gtolist RgX_RgXQ_compo too many iterations in rootsold(): using roots2()
polished roots = %Z variable out of range in reorder ### user error: Mat besseli(nu,x): I-bessel function of index nu and argument x besselk(nu,x,{flag=0}): K-bessel function of index nu and argument x (x positive real of type real, nu of any scalar type). flag is optional, and may be set to 0: default; 1: use hyperu bitor GDGDGD0,L, changevar(x,y): change variables of x according to the vector y ellbil ellbil(e,z1,z2): canonical bilinear form for the points z1,z2 on the elliptic curve e. Either z1 or z2 can also be a vector/matrix of points ellminimalmodel(e,{&v}): return the standard minimal integral model of the rational elliptic curve e. Sets v to the corresponding change of variables erfc(x): complementary error function error("msg"): abort script with error message msg factornf(x,t): factorization of the polynomial x over the number field defined by the polynomial t vV=GGI vVLLI forvec gettime idealcoprime(nf,x,y): gives an element b in nf such that b. x is an integral ideal coprime to the integral ideal y ideallist ideleprincipal(nf,x): returns the principal idele generated by the algebraic number x in the number field nf if ispower length(x): number of non code words in x, number of characters for a string lindep lngamma(x): logarithm of the gamma function of x matintersect nfinit numbpart omega(x): number of distinct prime divisors of x poldegree qfgaussred(x): square reduction of the (symmetric) matrix x (returns a square matrix whose i-th diagonal term is the coefficient of the i-th square in which the coefficient of the i-th variable is 1) qfrep qfsign(x): signature of the symmetric matrix x rnfcharpoly GGGDn rnfdet rnfdisc rnfnormgroup(bnr,polrel): norm group (or Artin or Takagi group) corresponding to the Abelian extension of bnr.bnf defined by polrel, where the module corresponding to bnr is assumed to be a multiple of the conductor. The result is the HNF defining the norm group on the given generators in bnr[5][3] shift(x,n): shift x left n bits if n>=0, right -n bits if n<0. GVE thue trap({err}, {rec}, {seq}): try to execute seq, trapping error err (all of them if err ommitted); sequence rec is executed if the error occurs and is the result of the command. When seq is omitted, define rec as a default handler for error err (a break loop will be started if rec omitted). If rec is the empty string "" pop out the last default handler unknown signal **** Testing Different = %Z
is %Z
initalg & rootsof1 looking hard for %Z
algtobasis basis(x)=integral basis of the field Q[a], where a is a root of the polynomial x, using the round 4 algorithm bernreal(x)=Bernoulli number B_x, as a real number with the current precision buchimag(D,...)=compute the structure of the class group of the complex quadratic field of discriminant D<0. See manual for the other parameters (which can be omitted) det2(x)=determinant of the matrix x (better for integer entries) discrayabslistlong discrayrelcond euler factcantor for(X=a,b,seq)=the sequence is evaluated, X going from a up to b hess idealchinese(nf,x,y)=x being a prime ideal factorization and y a vector of elements, gives an element b such that v_p(b-y_p)>=v_p(x) for all prime ideals p dividing x, and v_p(b)>=0 for all other p ideallist(nf,bound)=vector of vectors of all ideals of norm<=bound in nf indsort initalgred2 intinf isprincipalforce isunit(bnf,x)=bnf being output by buchinit, gives the vector of exponents of x on the fundamental units and the roots of unity if x is a unit, the empty vector otherwise kerint1(x)=LLL-reduced Z-basis of the kernel of the matrix x with rational entries using matrixqz3 and the HNF lambdak(nfz,s)=Dedekind lambda function of the number field nfz at s, where nfz is the vector computed by initzeta (NOT by initalg) lllgram(x)=lll reduction of the lattice whose gram matrix is x (gives the unimodular transformation matrix) lllgram1 lllgramkerim(x)=kernel and lll reduction of the lattice whose gram matrix is the integral matrix x lllkerimgen makebigbnf(sbnf)=transforms small sbnf as output by smallbuchinit into a true big bnf minim2 mu nfreduce pnqn(x)=[p_n,p_{n-1};q_n,q_{n-1}] corresponding to the continued fraction x polred2 powrealraw qfr(a,b,c,d)=binary quadratic form a*x^2+b*x*y+c*y^2 with b^2-4*a*c>0 and distance d redimag(x)=reduction of the binary quadratic form x with D<0 redreal(x)=reduction of the binary quadratic form x with D>0 round(x)=take the nearest integer to all the coefficients of x smallbasis(x)=integral basis of the field Q[a], where a is a root of the polynomial x where one assumes that no square of a prime>primelimit divides the discriminant of x smith2(x)=gives a three element vector [u,v,d] where u and v are square unimodular matrices such that d=u*x*v=diagonal(smith(x)) sqr(x)=square of x. NOT identical to x*x sqrt(x)=square root of x znstar(n)=3-component vector v, giving the structure of (Z/nZ)^*. v[1] is the order (i.e. phi(n)), v[2] is a vector of cyclic components, and v[3] is a vector giving the corresponding generators beta reduced via ell-th root = %Z
debugfiles PARIinputEND _cont prompt too many divisors (more than %ld) zero argument in factorint FpXQ_sqrtl FpXQ_matrix_pows ZX_resultant FF l-Gen:next %Z
pseudorem dx = %ld >= %ld alpha = %Z
polsym of a negative n not a prime number in polhensellift building tree LLL_cmbf: checking factor %ld
splitting mod p = %ld incorrect a or b in intnum mask too large in vecextract bnf break not allowed in O() quadray: looking for [a,b] != unit mod 2f
[a,b] = No, we're done!
Modulus = %Z and subgroup = %Z
Checking the square-root of the Stark unit...
galois of reducible polynomial rootsof1 (bug1) (%c,varn=%ld,prec=%ld,valp=%ld): ) ^{%ld} not an integral model element_mulid % simplify_i invalid data in qfbeval twistpartialzeta (3), j = %ld/%ld nfissplit 1) T_2 bound for %s: %Z
inseparable relative equation in rnfequation ROUND2: epsilon = %ld avma = %ld
plot(X=a,b,expr,{ymin},{ymax}): crude plot of expression expr, X goes from a to b, with Y ranging from ymin to ymax. If ymin (resp. ymax) is not given, the minima (resp. the maxima) of the expression is used instead plotdraw(list, {flag=0}): draw vector of rectwindows list at indicated x,y positions; list is a vector w1,x1,y1,w2,x2,y2,etc. . If flag!=0, x1, y1 etc. express fractions of the size of the current output device plotpointsize(w,size): change the "size" of following points in rectwindow w. w=-1 changes global value plotterm plotterm("termname"): set terminal to plot in high resolution to. Ignored by some drivers. In gnuplot driver possible terminals are the same as in gnuplot, terminal options can be put after the terminal name and space; terminal size can be put immediately after the name, as in "gif=300,200". If term is "?", lists possible values. Positive return value means success incorrect ideal in idealtyp ideals don't sum to Z_K in idealaddmultoone incompatible variables in idealinv too many iterations for desired precision in integration routine negative exponent %s %%!
50 50 translate
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ECM: number too small to justify this stage
found factor = %Z
OddPwrs: is %Z
...a power?
modulo: resid. (remaining possibilities)
[2] ifac_decomp non-existent factor class in ifac_main IFAC: factor %Z
is prime
(so far)... MPQS: got %ld factors%s
MPQS: decomposed a square
ns = %ld
vandermondeinverse A4GaloisConj:tau=%Z
Trying degre %d.
GaloisConj:Testing %Z GaloisIndex: Using hash value w=%ld
mathnfspec with large entries B = %Z
hnflll done
X11 Cannot reset output routines back... Gnuplot qfi_unit_by_disc (%ld) lllfp[1] isanypower exponent overflow in regula epsilon_3 -> %Z
B0 = %Z
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XS_Math__Pari_pari_print XS_Math__Pari_pari_texprint XS_Math__Pari_pari_version_exp XS_Math__Pari_reset_on_reload XS_Math__Pari_set_gnuterm XS_Math__Pari_setprecision XS_Math__Pari_setprimelimit XS_Math__Pari_setseriesprecision XS_Math__Pari_sv2pari XS_Math__Pari_sv2parimat XS_Math__Pari_typ XS_Math__Pari_type_name _gtodouble.reel4 boot_Math__Pari.reboot defcode doing_PARI_autoload fill_argvect findVariable findVariable.depth gtodouble.reel4 heap_dump_one_v my_gpui not_here pari_debug parisize primelimit reset_on_reload gen2.c Z_pvalrem_DC affsr ctop expi.__bfffo_tabshi gegal_try qtop RgX.c RgM_zc_mul_i _mul _sqr addmulXncopy polarit1.c Fl_mul Fl_mul.__bfffo_tabshi FpX_factcantor_i FpX_factor_2 FpX_factor_i FpX_roots_i FqX_factor_i FqX_split FqX_split_equal QpX_to_ZX ZXY_ZpQ_root ZX_Zp_root ZX_to_ZpX_normalized cmpGsGs init_p init_spec_FqXQ_pow laguer root_mod_even spec_FpXQ_pow spec_FqXQ_pow split splitgen try_pow init.c MODULES OLDMODULES _ok_gerepileupto cur_bloc dflt_sigint_fun 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strcat strncpy sturmpart subell subfields0 subgrouplist0 sumalt0 suminf0 sumnum0 sumnumalt0 sumnuminit sumpos0 suppl switch_stack sylvestermatrix taille2 tayl tchebi teich term_color term_get_color theta thetanullk thue thueinit timer trap0 trunc0 tschirnhaus type0 vecbezout vecbezoutres veceint1 vecsort0 vecteur vecteursmall vpariputs vvecteur weber0 whatnow_fun whatnow_new_syntax write0 write1 writetex zbrent0 zell zideallog zncoppersmith znlog znorder znstar AGM_ATAN_LIMIT Pi2n PiI2n absr_cmp addir_sign addrr_sign addsr atan bernfrac_using_zeta ceil ceilr derivser divri divsr exp1r_abs floorr gdivgs gmodgs log logagmcx logr_abs mpexp mulcxI mulcxmI mulir mulrr mulsr mului mulur scalarser seq_umul sqrtr sqrtr_abs subsr szeta toser_i transc Flm_Flc_mul QXQ_inv Q_denom Q_muli_to_int Q_primitive_part QuickNormL2 RgV_isscalar ZM_zc_mul algtobasis_cp arch_mul bestappr calloc cgcd check_bach check_units checkbnf checkbnr checknf cmp_prime_ideal cmp_prime_over_p const_col dbg_rel det det2 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lllint lllintpartial lllkerim lllkerimgen matextract matrixqz matrixqz2 matrixqz3 minim minim2 nextprime numbdiv oncurve order polred polred2 polredabs polredabs2 polredabsall polylogd polylogdold polylogp powrealraw qfi qfr quadpoly redimag redreal redrealnod regula resultant2 rhoreal rhorealnod rnfequation rnfequation2 roots smallbase smalldiscf smallfact smallinitell smallpolred smallpolred2 smith smith2 smithclean srgcd sumdiv torsell truecoeff vecsort weberf weberf2 weipell zidealstar zidealstarinit zidealstarinitgen F2V_red_ip FpC_red FpM_FpC_mul FpM_red Q_remove_denom T2_from_embed_norm algtobasis_i centermod coltoalg conductor element_inv factorbackelt famat_inv famat_pow famat_reduce gener_Fl idealmulpowprime modreverse_i mul_content polcoeff_i primitive_part prodid quick_isprincipalgen shallowtrans uisprime vconcat vecinv zsigns atoi decode_color expand_prompt expand_tilde factor_add_primes fclose filtre fopen fprintf get_int get_sep get_uint getrealprecision gp_default 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set_optimize sieve_chunk_p sumdivk Flm_Frobenius_pow Flxq_matrix_pow Fl_to_Flx Flm_indexrank Flm_inv Flm_ker Flm_mul Flm_to_FlxX Flm_to_ZM Flv_polint Flv_roots_to_pol Flv_to_Flx FlxC_to_ZXC FlxV_Flc_mul FlxV_to_Flm FlxX_to_Flm FlxX_to_ZXX FlxYqQ_pow Flx_Fl_mul Flx_add Flx_eval Flx_extgcd Flx_extresultant Flx_gcd_i Flx_is_squarefree Flx_mul Flx_neg Flx_normalize Flx_pow Flx_resultant Flx_to_ZX_inplace FlxqV_roots_to_pol FlxqXQ_pow FlxqXV_prod FlxqX_divrem FlxqX_safegcd Flxq_powers FpM_Frobenius_pow FpM_indexrank FpM_inv FpM_invimage FpM_mul FpM_to_mod FpV_polint FpV_red FpV_to_mod FpXQXV_prod FpXQX_extgcd FpXQX_sqr FpXQ_charpoly FpXQ_div FpXQ_ffisom_inv FpXQ_inv FpXQ_invsafe FpXQ_matrix_pow FpXQ_minpoly FpXQ_powers FpXQ_sqrtl FpXQ_sqrtn FpXV_FpC_mul FpXV_prod FpXV_red FpXX_add FpXYQQ_pow FpX_FpXQV_compo FpX_FpXQ_compo FpX_Fp_add FpX_Fp_mul FpX_add FpX_chinese_coprime FpX_compositum FpX_direct_compositum FpX_div_by_X_x FpX_extgcd FpX_ffintersect FpX_ffisom FpX_gcd_check FpX_mul FpX_neg 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multi_invmod pointchinv ratroot truedvmdis u2toi vecthetanullk weipell0 FpXQ_gener Fp_PHlog Fp_shanks Idealstar archstar_full_rk basistoalg_i check_nfelt chinese1 close_modinvertible detcyc element_invmodideal element_mulid element_mulidid element_powid_mod_p element_powmodideal element_powmodidele element_sqr element_sqri eltmulid_get_table famat_makecoprime famat_to_nf_modideal_coprime famat_to_nf_modidele ff_PHlog ff_to_nf get_hnfid hnfmerge_get_1 init_zlog_bid log_gen_arch log_gen_pr nf_PHlog nf_to_ff nf_to_ff_init nfreducemodideal nfreducemodideal_i nfreducemodidele perm_to_arch polegal_spec reducemodinvertible reducemodmatrix sqr_by_tab to_famat vec_setconst vecmodii zideallog_sgn zk_to_ff_init zlog zlog_units zlog_units_noarch zsigne gdiventgs gdivmod gfloor2n gmodulsg gnot gsubst_expr hqfeval inv_ser iscomplex ishiftr ishiftr_lg issmall mkcoln mkintn mkvecn mpinv mul_real mulmat_real qf_base_change qfbeval qfeval rfractoser roundr ser2rfrac_i bernreal_using_zeta czeta gpolylogz 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modprX modprX_lift nfisgalois nfissplit nfrootsall_and_pr primedec_apply_kummer unifpol vandermondeinverse FpX_val cbezout check_ZKmodule checkmodpr element_mulvec fast_respm gcdpm gen_if_principal hnfmodidpart idealaddtoone_i isidentity modprM modprM_lift modprV nfissquarefree nfreducemodpr_i pidealprimeinv polsymmodp respm rnfdet0 rnfdet2 rnfequation_i rnfsimplifybasis special_anti_uniformizer translate_pol unnf_minus_x val_fact vecdiv zk_to_ff zkmodprinit mathnfspec nfhilbert nfhilbertp qpsoluble qpsolublenf zpsoluble zpsolublenf dlerror dlopen dlsym gpinstall initrect_gen install0 killrect plot ploth plothraw plothsizes_flag postdraw_flag postploth postplothraw rectbox rectclip rectcolor rectcopy_gen rectcursor rectdraw_flag rectlines rectlinetype rectmove rectploth rectplothraw rectpoints rectpointsize rectpointtype rectrbox rectrline rectrmove rectrpoint rectscale rectstring3 term_set arch_inv RgM_ishnf ZM_ishnf arch_pow check_listpr element_invmodpr factor_norm factorbackprime famat_to_nf hnfperm_i idealcoprime_fact idealmulprime idealprodprime ideleaddone init_unif_mod_fZ make_integral to_Fp_simple unif_mod_fZ val_norm vecpow discrayabs discrayabscond discrayrel discrayrelcond isinvector minkowski_bound X11_pari_plot free_graph gen_rectdraw0 PARI_get_plot initrect log10 pari_plot pari_plot_engine pari_psplot plot_count ploth2 plothmult plothsizes postdraw postdraw0 postdraw00 postploth2 rectbox0 rectcopy rectdraw rectdraw0 rectgraph rectline rectline0 rectline_itype rectlines0 rectpoint rectpoint0 rectpoint_itype rectpoints0 rectstring set_pointsize strpbrk BSW_isprime BSW_isprime_small ellfacteur ifac_decomp ifac_primary_factor ifac_realloc ifac_start is_357_power is_kth_power is_odd_power miller millerrabin plisprime pollardbrent precprime snextpr squfof ugcd uissquarerem usqrtsafe Fl_sqrt fseek ftell rename rmdir strtok strtol subfields galoisconj4 checkgal checkgroup fixedfieldfactmod fixedfieldfactor fixedfieldinclusion fixedfieldorbits fixedfieldsympol galois_group galoisconj2 galoisconj2pol galoiscosets intheadlong isomborne listznstarelts matheadlong matrixnorm monomorphismlift numberofconjugates polheadlong sympol_aut_evalmod sympol_eval vandermondeinverseprep Frobeniusform RgXQ_norm ZM_copy ZM_to_zm ZM_zm_mul ZV_Z_mul ZV_add ZV_copy ZV_lincomb ZV_neg_ip ZV_sub ZV_to_nv extendedgcd gsmith2 hnf0 hnf_special hnfadd hnfall0 hnflll hnfspec sqred1 sqred1intern sqred3 zm_to_ZM zx_to_ZX partitions polgaloisnamesbig ellcondfile ellcondlist PL_Sv UNKNOWN_null atof bail_to_command_line base_array base_log_x base_log_y base_log_z base_z c_token const_express default_font df_showdata encoding get_term_ftable_get gp_alloc gp_realloc gpoutfile infile_name inline_num input_line interactive is_3d_plot is_log_x is_log_y is_log_z log_array log_base_array log_base_log_x log_base_log_y log_base_log_z map3d_xy max_array min_array num_tokens outfile plot_outfile_set pointsize polar screen_ok set_options_from set_term_ftable set_term_funcp2 set_tokens_string setup_gpshim strdup strrchr surface_rot_z term ticscale token tokens xleft xoffset xright xsize ybot yoffset ysize ytop check_quaddisc_imag check_quaddisc_real nudupl powimagraw qfb_comp qfbimagsolvep qfbrealsolvep qfr5_pow redimagsl2 redrealsl2 redrealsl2step sqcompimagraw sqcomprealraw dblexpo gscal lll_scaled lllall lllgramintern lllint_marked lllintpartialall plindep printf pslq pslqL2 sqscal Flv_to_ZV FlxX_add FlxX_recipspec FlxX_renormalize FlxX_shift FlxX_sub FlxX_subspec FlxX_swap FlxX_to_Kronecker FlxX_to_Kronecker_spec Flx_INVMONTGOMERY_LIMIT Flx_MUL_LIMIT Flx_POW_MONTGOMERY_LIMIT Flx_SQR_LIMIT Flx_addshift Flx_addspec Flx_deriv Flx_even_odd_comb Flx_invmontgomery Flx_mulspec Flx_neg_inplace Flx_negspec Flx_recip Flx_recipspec Flx_red Flx_rem_montgomery Flx_shift Flx_sqr Flx_sqrspec Flx_subspec Flx_valuation FlxqXQ_POW_MONTGOMERY_LIMIT FlxqX_Flxq_mul FlxqX_from_Kronecker FlxqX_invmontgomery FlxqX_mul FlxqX_mulspec FlxqX_normalize FlxqX_red 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